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diff --git a/qwen3-235b-a22b-thinking-2507/litellm_variants/.ipynb_checkpoints/responses-checkpoint.jsonl b/qwen3-235b-a22b-thinking-2507/litellm_variants/.ipynb_checkpoints/responses-checkpoint.jsonl
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+{"prompt_index": 0, "repetition_index": 7, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.APIError: APIError: OpenrouterException - Unable to get json response - Expecting value: line 7575 column 1 (char 41657), Original Response: \n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         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\n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n"}}
+{"prompt_index": 0, "repetition_index": 6, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.794 seconds"}}
+{"prompt_index": 0, "repetition_index": 0, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.83 seconds"}}
+{"prompt_index": 0, "repetition_index": 3, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.862 seconds"}}
+{"prompt_index": 0, "repetition_index": 4, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.882 seconds"}}
+{"prompt_index": 0, "repetition_index": 1, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.893 seconds"}}
+{"prompt_index": 0, "repetition_index": 5, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.909 seconds"}}
+{"prompt_index": 0, "repetition_index": 2, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.92 seconds"}}
+{"prompt_index": 0, "repetition_index": 10, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.APIError: APIError: OpenrouterException - Unable to get json response - Expecting value: line 1081 column 1 (char 5940), Original Response: \n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n"}}
diff --git a/qwen3-235b-a22b-thinking-2507/litellm_variants/responses.jsonl b/qwen3-235b-a22b-thinking-2507/litellm_variants/responses.jsonl
new file mode 100644
index 0000000000000000000000000000000000000000..015b20f7f4410a9da63408b297d8c9fafed80d7f
--- /dev/null
+++ b/qwen3-235b-a22b-thinking-2507/litellm_variants/responses.jsonl
@@ -0,0 +1,10 @@
+{"prompt_index": 0, "repetition_index": 7, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.APIError: APIError: OpenrouterException - Unable to get json response - Expecting value: line 7575 column 1 (char 41657), Original Response: \n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         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\n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n"}}
+{"prompt_index": 0, "repetition_index": 6, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.794 seconds"}}
+{"prompt_index": 0, "repetition_index": 0, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.83 seconds"}}
+{"prompt_index": 0, "repetition_index": 3, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.862 seconds"}}
+{"prompt_index": 0, "repetition_index": 4, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.882 seconds"}}
+{"prompt_index": 0, "repetition_index": 1, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.893 seconds"}}
+{"prompt_index": 0, "repetition_index": 5, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.909 seconds"}}
+{"prompt_index": 0, "repetition_index": 2, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.Timeout: Timeout Error: OpenrouterException - litellm.Timeout: Connection timed out. Timeout passed=1800.0, time taken=1800.92 seconds"}}
+{"prompt_index": 0, "repetition_index": 10, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.APIError: APIError: OpenrouterException - Unable to get json response - Expecting value: line 1081 column 1 (char 5940), Original Response: \n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n"}}
+{"prompt_index": 0, "repetition_index": 15, "prompt": "Consider the Grassmannian $Gr(n,2n)$ of $n$-planes in $\\mathbb{C}^{2n}$. Let $R = \\oplus_{m=0}^{\\infty}R_m$ denote the (homogeneous) coordinate ring of $Gr(n,2n)$, so that $R_m$ is the degree $m$ part. Let $B$ be a symplectic form on $\\mathbb{C}^{2n}$. The map $\\varphi_B \\colon Gr(n,2n) \\to Gr(n,2n)$ which sends each subspace $U$ to $U^{\\perp}$, its orthogonal complement with respect to $B$, is an automorphism of $Gr(n,2n)$ (as an algebraic variety). Hence, via pull-back, it induces an automorphism, also denoted $\\varphi_B$, on the ring $R$ and on each homogeneous component $R_m$. What is the trace of $\\varphi_B$ acting on $R_m$, when $n=3$ and $m=2$?\n\nSolve the given question and output the final answer in the following format: \\boxed{N}.", "response": {"error": "litellm.APIError: APIError: OpenrouterException - Unable to get json response - Expecting value: line 5029 column 1 (char 27654), Original Response: \n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         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\n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n\n         \n"}}
diff --git a/qwen3-next-80b/checkpoint_20260115_180015.pkl b/qwen3-next-80b/checkpoint_20260115_180015.pkl
new file mode 100644
index 0000000000000000000000000000000000000000..08cfbcf2510a878ec502a7406e3947cf229496ce
--- /dev/null
+++ b/qwen3-next-80b/checkpoint_20260115_180015.pkl
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:49722f6cff9a1f7efc6c2edf6f7f4830da2ad051f4add412b14f5bf93e30dd35
+size 12199372
diff --git a/qwen3-next-80b/final_20260115_180015.csv b/qwen3-next-80b/final_20260115_180015.csv
new file mode 100644
index 0000000000000000000000000000000000000000..645862648f6c3b4f73ebdf5e2364bc17ba07b58b
--- /dev/null
+++ b/qwen3-next-80b/final_20260115_180015.csv
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:93281e871ba2286b7e5e81ec5eb558888492ef750adba474a60995e08d6ea6b1
+size 24017120
diff --git a/qwen3-next-80b/final_20260115_180015.pkl b/qwen3-next-80b/final_20260115_180015.pkl
new file mode 100644
index 0000000000000000000000000000000000000000..08cfbcf2510a878ec502a7406e3947cf229496ce
--- /dev/null
+++ b/qwen3-next-80b/final_20260115_180015.pkl
@@ -0,0 +1,3 @@
+version https://git-lfs.github.com/spec/v1
+oid sha256:49722f6cff9a1f7efc6c2edf6f7f4830da2ad051f4add412b14f5bf93e30dd35
+size 12199372