id stringlengths 8 8 | prompt stringlengths 177 510 | answer stringlengths 1 39 | category stringclasses 6
values |
|---|---|---|---|
00066667 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
01010001 -> 11011101
00001001 -> 01101101
00010101 -> 01010101
11111111 -> 10000001
10011101 -> 01000101
00111011 -> 00001001
10111101 -> 00000101
00100110 -> 10110011
Now, determine the output for: 00110100 | 10010111 | Bit Manipulation |
000b53cf | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
10001110 -> 00100110
10011001 -> 01000100
01100100 -> 00010001
10000010 -> 00001010
00011011 -> 01001100
00111010 -> 10011100
01101111 -> 00110111
10010110 -> 01011010
00001010 -> 00101100
Now, determine the output for: 11100000 | 01000011 | Bit Manipulation |
00189f6a | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
ucoov pwgtfyoqg vorq yrjjoe -> queen discovers near valley
pqrsfv pqorzg wvgwpo trgbjo -> dragon dreams inside castle
gbcpovb tqorbog bxo zrswtrj pffq -> student creates the magical door
bxo sfjpov pqrsfv dfjjfig -> the golden dragon follows
nqwvtogg qorpg bxo zegboqwfcg gotqob -> princess reads the mysterious secret
Now, decrypt the following text: trb wzrswvog hffk | cat imagines book | Text Encryption |
001b24c4 | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
11 -> XI
15 -> XV
94 -> XCIV
19 -> XIX
Now, write the number 38 in the Wonderland numeral system. | XXXVIII | Numeral System Conversion |
001c63cb | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
wkgqa lsrqaq wneeke -> mouse chases mirror
wkgqa nwrjnvaq nv brmrla -> mouse imagines in palace
srppae oerhq gvoae wkgvprnv -> hatter draws under mountain
psa qaleap hncreo onqlkzaeq -> the secret wizard discovers
psa hnqa xneo earoq -> the wise bird reads
Now, decrypt the following text: hncreo learpaq qaleap | wizard creates secret | Text Encryption |
00208201 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
10.08 m becomes 6.69
17.83 m becomes 11.83
35.85 m becomes 23.79
17.06 m becomes 11.32
31.54 m becomes 20.93
Now, convert the following measurement: 25.09 m | 16.65 | Unit Conversion |
0031df9c | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
00000000 -> 00000000
11001011 -> 11110010
11110010 -> 10111100
01001000 -> 00010010
01101000 -> 00011010
01011101 -> 01010111
10111001 -> 01101110
11011111 -> 11110111
11110101 -> 01111101
01111001 -> 01011110
Now, determine the output for: 11010000 | 00110100 | Bit Manipulation |
0040ff76 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 1.37s, distance = 14.92 m
For t = 4.27s, distance = 144.96 m
For t = 3.28s, distance = 85.54 m
For t = 3.67s, distance = 107.09 m
For t = 1.78s, distance = 25.19 m
Now, determine the falling distance for t = 4.41s given d = 0.5*g*t^2. | 154.62 | Gravitational Constant |
00457d26 | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
`!*[{ = '"[`
\'*'> = ![@
\'-!` = \\
`!*\& = '@'{
Now, determine the result for: [[-!' | @& | Equation Transformation |
00463d04 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 4.85s, distance = 204.55 m
For t = 3.13s, distance = 85.19 m
For t = 1.7s, distance = 25.13 m
For t = 3.16s, distance = 86.84 m
For t = 3.23s, distance = 90.73 m
Now, determine the falling distance for t = 2.41s given d = 0.5*g*t^2. | 50.51 | Gravitational Constant |
0047365c | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
32.58 m becomes 26.62
10.9 m becomes 8.90
17.86 m becomes 14.59
Now, convert the following measurement: 13.0 m | 10.62 | Unit Conversion |
004ef7c7 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
11101001 -> 01111101
11010100 -> 11111110
00110011 -> 00000111
00111000 -> 01001111
00101011 -> 11110101
00100010 -> 10101111
10000010 -> 11111010
00001010 -> 10111011
Now, determine the output for: 01010101 | 11111111 | Bit Manipulation |
0059df78 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
35.31 m becomes 32.49
11.58 m becomes 10.65
37.75 m becomes 34.73
7.15 m becomes 6.58
25.38 m becomes 23.35
Now, convert the following measurement: 47.21 m | 43.43 | Unit Conversion |
005ad22a | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
hmxad apdhvdq vid ohexahm apwqvhm -> alice creates the magical crystal
zxuhpl zhvaidq xyqxld txmmhed -> wizard watches inside village
nfddy xohexydq xy ehpldy -> queen imagines in garden
osfqd qddq lssp -> mouse sees door
vid amdtdp zxuhpl dgjmspdq -> the clever wizard explores
Now, decrypt the following text: bxye aihqdq ahqvmd | king chases castle | Text Encryption |
00600e6e | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
37 -> XXXVII
41 -> XLI
66 -> LXVI
64 -> LXIV
Now, write the number 67 in the Wonderland numeral system. | LXVII | Numeral System Conversion |
00619cba | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 4.74s, distance = 141.41 m
For t = 3.71s, distance = 86.63 m
For t = 1.75s, distance = 19.27 m
Now, determine the falling distance for t = 3.82s given d = 0.5*g*t^2. | 91.84 | Gravitational Constant |
00662ac2 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 4.32s, distance = 54.42 m
For t = 2.58s, distance = 19.41 m
For t = 1.61s, distance = 7.56 m
Now, determine the falling distance for t = 2.01s given d = 0.5*g*t^2. | 11.78 | Gravitational Constant |
00674059 | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
xkffmh chmkfmn ewhmnf -> hatter creates forest
hkyydf cxknmn chbnfkj -> rabbit chases crystal
shkawg cxknmn dg owugfkdg -> dragon chases in mountain
Now, decrypt the following text: kjdcm pkfcxmn ugsmh pwgsmhjkgs | alice watches under wonderland | Text Encryption |
006a46d3 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
30.38 m becomes 52.95
41.16 m becomes 71.74
43.09 m becomes 75.10
23.73 m becomes 41.36
42.13 m becomes 73.43
Now, convert the following measurement: 10.9 m | 19.00 | Unit Conversion |
0073bcbb | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 3.25s, distance = 78.86 m
For t = 1.98s, distance = 29.27 m
For t = 1.9s, distance = 26.95 m
For t = 3.08s, distance = 70.82 m
For t = 1.82s, distance = 24.73 m
Now, determine the falling distance for t = 1.65s given d = 0.5*g*t^2. | 20.33 | Gravitational Constant |
00754598 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
10101001 -> 01100010
00110011 -> 10010100
00100111 -> 00110001
11011100 -> 11010111
01110010 -> 10001100
01010001 -> 10011100
00100101 -> 00100001
00100001 -> 00000000
10011111 -> 11011111
Now, determine the output for: 01111110 | 11101111 | Bit Manipulation |
00890aff | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
01110000 -> 00011000
11101010 -> 10111000
00001011 -> 00000100
00111101 -> 01011110
01010101 -> 01010100
01111001 -> 01111100
11001001 -> 01100100
01101110 -> 10111011
10111001 -> 01101100
01111110 -> 10111111
Now, determine the output for: 11100101 | 01110000 | Bit Manipulation |
008b52fd | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
10011001 -> 01001110
10110101 -> 00010110
10011101 -> 01000110
10011110 -> 11000010
10111000 -> 10001110
11010000 -> 01011111
00110001 -> 00011101
11000111 -> 11110011
11110001 -> 10011111
11010001 -> 11011111
Now, determine the output for: 00001101 | 01100101 | Bit Manipulation |
009a74b6 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
01110101 -> 00000111
01101101 -> 10000110
10001000 -> 01101110
11101010 -> 00001110
10100101 -> 00011011
10001011 -> 00111110
10101101 -> 10011010
11101101 -> 10011110
10110001 -> 11011011
01100001 -> 11000111
Now, determine the output for: 00110000 | 11111011 | Bit Manipulation |
00a3fd23 | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
wfmkg gajifbgk vdkqig -> mouse explores castle
yuelxq rbgdwk eu zdiigh -> knight dreams in valley
jbeuvgkk pdqvxgk qxg vmbefmk sffy -> princess watches the curious book
qxg duveguq dievg bgdrk -> the ancient alice reads
Now, decrypt the following text: petdbr pdqvxgk qxbfmlx iesbdbh | wizard watches through library | Text Encryption |
00a77d86 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
22.62 m becomes 40.87
32.87 m becomes 59.39
12.43 m becomes 22.46
31.75 m becomes 57.37
Now, convert the following measurement: 11.38 m | 20.56 | Unit Conversion |
00c032a8 | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
}`]?( = ())
}#<)\ = #?
?(!&& = #@@#
(?!@` = )#))
Now, determine the result for: ))!\) | \^? | Equation Transformation |
00c8ab45 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
6.43 m becomes 8.04
28.26 m becomes 35.36
7.35 m becomes 9.20
18.66 m becomes 23.35
Now, convert the following measurement: 18.98 m | 23.75 | Unit Conversion |
00d1932c | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
42.94 m becomes 22.68
17.68 m becomes 9.34
46.96 m becomes 24.81
46.08 m becomes 24.34
31.21 m becomes 16.49
Now, convert the following measurement: 23.62 m | 12.48 | Unit Conversion |
00d8b3db | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
34/44 = 1
41/32 = 9
34|25 = 69
87\64 = 8853
Now, determine the result for: 69/52 | 17/ | Equation Transformation |
00d9f682 | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
4 -> IV
42 -> XLII
59 -> LIX
77 -> LXXVII
55 -> LV
Now, write the number 100 in the Wonderland numeral system. | C | Numeral System Conversion |
00ec1c63 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 1.21s, distance = 8.94 m
For t = 1.27s, distance = 9.85 m
For t = 3.71s, distance = 84.03 m
For t = 4.89s, distance = 145.98 m
For t = 2.53s, distance = 39.08 m
Now, determine the falling distance for t = 1.12s given d = 0.5*g*t^2. | 7.66 | Gravitational Constant |
00ed1836 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 3.28s, distance = 53.97 m
For t = 4.11s, distance = 84.74 m
For t = 3.11s, distance = 48.52 m
For t = 2.12s, distance = 22.55 m
For t = 4.66s, distance = 108.94 m
Now, determine the falling distance for t = 2.2s given d = 0.5*g*t^2. | 24.28 | Gravitational Constant |
00efa37c | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
vmelt lyvutu wyt lfmfcaom keccfc -> alice chases the colorful mirror
lvw afobd wyt xfmdtb dffc -> cat found the golden door
wyt uemitc wtvlytc tnjmfctu -> the silver teacher explores
jcebltuu lctvwtu wyt locefou sffp -> princess creates the curious book
pbexyw hvwlytu wyt xfmdtb joggmt -> knight watches the golden puzzle
Now, decrypt the following text: wocwmt hvwlytu wyt kzuwtcefou xvcdtb | turtle watches the mysterious garden | Text Encryption |
00fdc0be | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
01101111 -> 10111111
01001110 -> 00111111
01111101 -> 11111110
10111111 -> 11111111
01101011 -> 10111101
00010101 -> 11011110
11011111 -> 11111111
Now, determine the output for: 10101111 | 11111111 | Bit Manipulation |
010055e2 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
5.08 m becomes 3.05
22.98 m becomes 13.78
22.84 m becomes 13.70
33.62 m becomes 20.17
Now, convert the following measurement: 47.17 m | 28.29 | Unit Conversion |
0106eb4a | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
32 -> XXXII
76 -> LXXVI
51 -> LI
1 -> I
Now, write the number 84 in the Wonderland numeral system. | LXXXIV | Numeral System Conversion |
0122d53a | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
93 -> XCIII
20 -> XX
74 -> LXXIV
20 -> XX
Now, write the number 51 in the Wonderland numeral system. | LI | Numeral System Conversion |
01248b76 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
01101100 -> 00011000
01010011 -> 10010110
00000000 -> 00000000
11011010 -> 00010101
00011010 -> 10010100
00000001 -> 00010010
11110110 -> 10001101
01100110 -> 10101100
Now, determine the output for: 11110010 | 11000101 | Bit Manipulation |
012cab1f | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
`(]&: = %@#:
&{>`% = {{
("'%: = {@{
:%>&: = :"
`('"@ = %@{
Now, determine the result for: {`'(& | |@{ | Equation Transformation |
012fb81b | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
10000100 -> 00000000
01101111 -> 10100011
01001111 -> 10100010
00010010 -> 00000000
10010100 -> 00000000
00101000 -> 00000000
01011001 -> 00100000
00010100 -> 00000000
00111000 -> 00000000
01110000 -> 00000000
Now, determine the output for: 10101101 | 10000100 | Bit Manipulation |
0133bcec | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
%|*"| = %|"|
\(*[^ = \([^
(%+[@ = (%[@
|[*([ = |[([
[^-[( = -^
Now, determine the result for: \(*[# | \([# | Equation Transformation |
0140788e | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
40.61 m becomes 73.32
34.78 m becomes 62.79
12.78 m becomes 23.07
31.68 m becomes 57.19
Now, convert the following measurement: 21.46 m | 38.74 | Unit Conversion |
01466f0b | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
15.99 m becomes 28.03
10.68 m becomes 18.72
34.08 m becomes 59.75
8.82 m becomes 15.46
34.33 m becomes 60.19
Now, convert the following measurement: 26.76 m | 46.91 | Unit Conversion |
014c4f83 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
21.42 m becomes 31.77
16.9 m becomes 25.07
49.17 m becomes 72.93
Now, convert the following measurement: 36.6 m | 54.28 | Unit Conversion |
014c7478 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
37.09 m becomes 65.36
42.77 m becomes 75.36
6.69 m becomes 11.79
Now, convert the following measurement: 37.79 m | 66.59 | Unit Conversion |
015430cf | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
76 -> LXXVI
50 -> L
31 -> XXXI
74 -> LXXIV
Now, write the number 77 in the Wonderland numeral system. | LXXVII | Numeral System Conversion |
0162e157 | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
23 -> XXIII
14 -> XIV
32 -> XXXII
64 -> LXIV
54 -> LIV
Now, write the number 52 in the Wonderland numeral system. | LII | Numeral System Conversion |
016482c8 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
48.1 m becomes 62.12
25.84 m becomes 33.37
24.4 m becomes 31.51
9.65 m becomes 12.46
Now, convert the following measurement: 48.26 m | 62.33 | Unit Conversion |
016c474c | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
11000011 -> 00001010
01100100 -> 10010011
01110000 -> 11000011
00001010 -> 00101000
01010100 -> 01010010
01111101 -> 11110111
10110111 -> 11011001
11001100 -> 00110110
10110100 -> 11010101
10000111 -> 00011000
Now, determine the output for: 00000001 | 00000100 | Bit Manipulation |
01714be2 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 1.32s, distance = 9.87 m
For t = 1.07s, distance = 6.48 m
For t = 1.48s, distance = 12.4 m
Now, determine the falling distance for t = 4.98s given d = 0.5*g*t^2. | 140.44 | Gravitational Constant |
017a161b | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
tfsu lsjimjx xjlsjm -> bird creates secret
sittfm pnvvngx mqj ihlfjhm unns -> rabbit follows the ancient door
zndxj jabvnsjx wisujh -> mouse explores garden
Now, decrypt the following text: sittfm lsjimjx fh nljih | rabbit creates in ocean | Text Encryption |
017a871e | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
#]+\# = "!
#^-{] = ]#
\{*\! = #\^:
Now, determine the result for: #!-"^ | \: | Equation Transformation |
0184a864 | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
mof mzodvd dfrqy -> cat chases story
lrsdv dfsaevd fzv iedv mqydfoc -> mouse studies the wise crystal
fzv aoqx aqourn aqoid -> the dark dragon draws
Now, decrypt the following text: iehoqa qvoad en beccouv | wizard reads in village | Text Encryption |
0186fc54 | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
62 -> LXII
15 -> XV
47 -> XLVII
Now, write the number 64 in the Wonderland numeral system. | LXIV | Numeral System Conversion |
018871ed | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
85 -> LXXXV
86 -> LXXXVI
89 -> LXXXIX
48 -> XLVIII
Now, write the number 39 in the Wonderland numeral system. | XXXIX | Numeral System Conversion |
018c6f61 | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
lzddf adda edm -> queen sees key
uqd iztshza udwiqdt sgwvsfda -> the curious teacher imagines
pstc dokbhtda xhtdau -> bird explores forest
udwiqdt dokbhtda fdwt nwbbdm -> teacher explores near valley
Now, decrypt the following text: uqd rsad ctwvhf rwuiqda | the wise dragon watches | Text Encryption |
018d465c | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
64 -> LXIV
17 -> XVII
1 -> I
Now, write the number 15 in the Wonderland numeral system. | XV | Numeral System Conversion |
01a065bb | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 2.28s, distance = 21.1 m
For t = 1.22s, distance = 6.04 m
For t = 1.52s, distance = 9.38 m
For t = 4.51s, distance = 82.54 m
Now, determine the falling distance for t = 3.33s given d = 0.5*g*t^2. | 45.0 | Gravitational Constant |
01a44deb | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
34.56 m becomes 59.73
8.39 m becomes 14.50
49.63 m becomes 85.77
Now, convert the following measurement: 13.46 m | 23.26 | Unit Conversion |
01b2aa67 | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
:|+>\ = {]
|}&{> = ""@]
@:^]] = {|
|{&{{ = "{:@
Now, determine the result for: |}+@} | +} | Equation Transformation |
01c5cb71 | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
ytales ytabq qietz -> dragon draws story
oaiift xegsy weices -> hatter found potion
arcvf fjwretfq iof qitaslf itfaqgtf -> alice explores the strange treasure
degqf ytfadq dcttet -> mouse dreams mirror
Now, decrypt the following text: qigyfsi xerrebq peen | student follows book | Text Encryption |
01cd504a | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
64-65 = 201
28-68 = 861
82/15 = 8241
Now, determine the result for: 85/77 | 6644 | Equation Transformation |
01d894fb | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
10001101 -> 00100100
01001001 -> 00000000
01101100 -> 00100000
01000111 -> 00011000
01100101 -> 00000000
00111111 -> 11111000
01111001 -> 11000000
10110111 -> 10011100
Now, determine the output for: 01111000 | 11000000 | Bit Manipulation |
01d96398 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
18.41 m becomes 14.71
35.47 m becomes 28.35
40.62 m becomes 32.46
47.34 m becomes 37.83
45.18 m becomes 36.11
Now, convert the following measurement: 17.16 m | 13.71 | Unit Conversion |
01e09228 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
01000111 -> 01110000
00100010 -> 00101010
10101100 -> 01101010
10000110 -> 01100000
01100010 -> 00101110
00100011 -> 00111010
00001011 -> 10010000
11100110 -> 01111110
Now, determine the output for: 01011001 | 10010101 | Bit Manipulation |
01e395d0 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
10111100 -> 00011011
00101100 -> 10011110
10001101 -> 00011011
11101000 -> 10111110
01101010 -> 10101110
01000001 -> 01110101
01111111 -> 10000111
00110010 -> 01101111
Now, determine the output for: 11010100 | 01011101 | Bit Manipulation |
01ef1e3e | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
'(-^} = }`
}'-]` = `<
[/*^< = /([
^}*'< = ^`['
^]*}] = ][(`
Now, determine the result for: ''+`! | []( | Equation Transformation |
01f7d5de | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
83 -> LXXXIII
28 -> XXVIII
15 -> XV
Now, write the number 67 in the Wonderland numeral system. | LXVII | Numeral System Conversion |
01f8c0c5 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
10.89 m becomes 6.13
32.14 m becomes 18.09
17.41 m becomes 9.80
14.2 m becomes 7.99
Now, convert the following measurement: 16.52 m | 9.30 | Unit Conversion |
01f90423 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 1.48s, distance = 15.58 m
For t = 2.53s, distance = 45.54 m
For t = 1.67s, distance = 19.84 m
For t = 3.15s, distance = 70.59 m
For t = 1.55s, distance = 17.09 m
Now, determine the falling distance for t = 4.46s given d = 0.5*g*t^2. | 141.52 | Gravitational Constant |
01fa1f37 | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
ejrus ivjjvcq udlqmej -> alice follows crystal
mos yedt trbx uoeqsq -> the dark king chases
trbx ivgby fvmrvb -> king found potion
crhedy udsemsq zvvt -> wizard creates book
ngssb qmgyrsq wef -> queen studies map
Now, decrypt the following text: trbx qmgyrsq zslvby aejjsl | king studies beyond valley | Text Encryption |
0201e198 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
01010111 -> 10111010
11100010 -> 00010111
00111100 -> 11100001
00001110 -> 01110000
10000111 -> 00111100
10111000 -> 11000101
10100110 -> 00110101
00101110 -> 01110001
01011001 -> 11001010
Now, determine the output for: 10111110 | 11110101 | Bit Manipulation |
02021540 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
10110100 -> 01000100
00100000 -> 01001000
10101111 -> 01110100
10100010 -> 01101101
11101001 -> 11101001
11011100 -> 10001110
10001011 -> 00110101
Now, determine the output for: 11101101 | 11100000 | Bit Manipulation |
020a2ec4 | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
23 -> XXIII
64 -> LXIV
80 -> LXXX
90 -> XC
57 -> LVII
Now, write the number 74 in the Wonderland numeral system. | LXXIV | Numeral System Conversion |
020d8b25 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 1.61s, distance = 25.18 m
For t = 3.28s, distance = 104.52 m
For t = 2.26s, distance = 49.62 m
Now, determine the falling distance for t = 1.69s given d = 0.5*g*t^2. | 27.75 | Gravitational Constant |
02102281 | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
oujjqk pklaqwp kowuplow -> rabbit studies treasure
glwwf owuap kcw mqpw hodpkuz -> queen reads the wise crystal
voqfhwpp aowuxp kcw mqpw pwhowk -> princess dreams the wise secret
aouief moqkwp kcw hloqelp hodpkuz -> dragon writes the curious crystal
xelpw qxuiqfwp kcw mqpw vlttzw -> mouse imagines the wise puzzle
Now, decrypt the following text: oujjqk wnvzeowp ujebw qpzufa | rabbit explores above island | Text Encryption |
0214e81f | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 1.58s, distance = 8.84 m
For t = 3.31s, distance = 38.79 m
For t = 3.35s, distance = 39.74 m
For t = 1.91s, distance = 12.92 m
Now, determine the falling distance for t = 4.13s given d = 0.5*g*t^2. | 60.39 | Gravitational Constant |
021ed764 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
00110000 -> 11111111
01101111 -> 11111010
10101110 -> 11110111
10001110 -> 11110101
11111001 -> 11111011
01001101 -> 11111010
11101111 -> 11110010
01000100 -> 11111110
01110010 -> 11111111
Now, determine the output for: 10000100 | 11111101 | Bit Manipulation |
0220c8b2 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
34.58 m becomes 68.32
43.89 m becomes 86.72
42.25 m becomes 83.48
7.81 m becomes 15.43
29.27 m becomes 57.83
Now, convert the following measurement: 49.47 m | 97.74 | Unit Conversion |
0224a397 | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
ban klrcnv svokab zlyvc -> the golden knight found
pynnv xamini glbolv -> queen chases potion
ban cmws gwovxnii cwnmfi -> the dark princess dreams
Now, decrypt the following text: pynnv inni ban aoccnv qlls | queen sees the hidden book | Text Encryption |
0228335b | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
01000000 -> 00010010
10110111 -> 11101000
11010010 -> 10110010
11110001 -> 01111011
00001001 -> 01000010
10101111 -> 11101110
10111110 -> 10101010
01100111 -> 11011010
10010110 -> 10100001
Now, determine the output for: 01100011 | 11011011 | Bit Manipulation |
022b5f8b | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
wks rwtzads lvad jifao -> the strange king found
wks ezdvpzy nfssa shuyitsr -> the magical queen explores
wszpkst ptszwsr ufggys -> teacher creates puzzle
lavdkw otzxr wks mtvdkw rwitb -> knight draws the bright story
Now, decrypt the following text: wks rsptsw pzw rssr | the secret cat sees | Text Encryption |
022c1a0d | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
32 -> XXXII
84 -> LXXXIV
63 -> LXIII
Now, write the number 13 in the Wonderland numeral system. | XIII | Numeral System Conversion |
022c4d73 | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
//?|[ = ?:/
)\?`| = ?':
[)$|: = !:'
:)$!: = )!'
Now, determine the result for: :!?'/ | !' | Equation Transformation |
02324ba1 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
10000010 -> 11110111
10011111 -> 11100111
00010101 -> 11111110
00000101 -> 11111111
11111110 -> 11111111
01010111 -> 11111010
01100101 -> 11111101
10111100 -> 11110111
11000100 -> 11111011
Now, determine the output for: 11011001 | 11101011 | Bit Manipulation |
02356cb8 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
14.95 m becomes 17.94
15.99 m becomes 19.19
24.97 m becomes 29.97
15.3 m becomes 18.36
Now, convert the following measurement: 23.52 m | 28.23 | Unit Conversion |
023739fe | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
31.12 m becomes 46.71
37.24 m becomes 55.89
27.81 m becomes 41.74
34.79 m becomes 52.21
Now, convert the following measurement: 14.05 m | 21.09 | Unit Conversion |
023aa939 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 4.75s, distance = 149.17 m
For t = 4.31s, distance = 122.81 m
For t = 2.63s, distance = 45.73 m
For t = 4.01s, distance = 106.31 m
Now, determine the falling distance for t = 4.36s given d = 0.5*g*t^2. | 125.68 | Gravitational Constant |
0240254e | In Alice's Wonderland, numbers are secretly converted into a different numeral system. Some examples are given below:
11 -> XI
31 -> XXXI
94 -> XCIV
8 -> VIII
Now, write the number 94 in the Wonderland numeral system. | XCIV | Numeral System Conversion |
024101d9 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
11000011 -> 10000111
11001110 -> 10011101
00110101 -> 01101010
01000010 -> 10000100
01011100 -> 10111000
00010101 -> 00101010
00111101 -> 01111010
Now, determine the output for: 00010000 | 00100000 | Bit Manipulation |
02422609 | In Alice's Wonderland, a secret unit conversion is applied to measurements. For example:
30.32 m becomes 53.56
36.68 m becomes 64.79
42.84 m becomes 75.67
13.87 m becomes 24.50
Now, convert the following measurement: 23.29 m | 41.14 | Unit Conversion |
0245b9bb | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
10011111 -> 01100011
11011010 -> 00111111
11010100 -> 11111110
01001111 -> 00111011
01101010 -> 11111111
01000101 -> 10111010
01100011 -> 01001110
00101100 -> 10001111
Now, determine the output for: 10001101 | 00001001 | Bit Manipulation |
024678e0 | In Alice's Wonderland, secret encryption rules are used on text. Here are some examples:
fxs wvvw sqv wscxkov ihttjv -> cat sees the strange puzzle
sqv fmjmcghj nutxcd fcvxsvw -> the colorful wizard creates
svxfqvc wvvw xembv gmcvws -> teacher sees above forest
sqv ecuoqs dcxomk dcxnw -> the bright dragon draws
Now, decrypt the following text: eucd wvvw uk nmkdvcjxkd | bird sees in wonderland | Text Encryption |
02473b23 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 3.95s, distance = 70.31 m
For t = 2.04s, distance = 18.75 m
For t = 1.72s, distance = 13.33 m
For t = 4.03s, distance = 73.19 m
For t = 2.39s, distance = 25.74 m
Now, determine the falling distance for t = 3.51s given d = 0.5*g*t^2. | 55.52 | Gravitational Constant |
025abbbb | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
11010101 -> 01000001
11000010 -> 10000001
11010001 -> 01000001
00101011 -> 11000000
00010000 -> 00000000
00011010 -> 10000000
11101010 -> 10000001
01001111 -> 11000000
Now, determine the output for: 10001100 | 00000001 | Bit Manipulation |
026106f5 | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
52{43 = 9
31*15 = 46
37{26 = 11
17{92 = 24
Now, determine the result for: 75*97 | 631 | Equation Transformation |
02664ad5 | In Alice's Wonderland, a secret set of transformation rules is applied to equations. Below are a few examples:
`[-^[ = `(
:'-') = (#
}#+'} = [}
Now, determine the result for: !}-(! | :}' | Equation Transformation |
02778bd7 | In Alice's Wonderland, a secret bit manipulation rule transforms 8-bit binary numbers. The transformation involves operations like bit shifts, rotations, XOR, AND, OR, NOT, and possibly majority or choice functions.
Here are some examples of input -> output:
11100111 -> 00000000
00110010 -> 00000000
10101001 -> 10000000
00100010 -> 00000000
01011100 -> 00000000
10110110 -> 00000000
01001001 -> 10000000
Now, determine the output for: 00010110 | 00000000 | Bit Manipulation |
028c71d7 | In Alice's Wonderland, the gravitational constant has been secretly changed. Here are some example observations:
For t = 4.29s, distance = 78.76 m
For t = 1.01s, distance = 4.37 m
For t = 2.14s, distance = 19.6 m
For t = 3.35s, distance = 48.02 m
Now, determine the falling distance for t = 1.19s given d = 0.5*g*t^2. | 6.06 | Gravitational Constant |
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