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  ---
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- license: cc-by-nc-4.0
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  language:
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  - en
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  pipeline_tag: text-generation
@@ -8,17 +8,27 @@ datasets:
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  - Locutusque/TM-DATA
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  inference:
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  parameters:
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- do_sample: True
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  temperature: 0.7
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  top_p: 0.2
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  top_k: 14
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  max_new_tokens: 250
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  repetition_penalty: 1.16
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  widget:
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- - text: >-
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- TITLE: Dirichlet density QUESTION [5 upvotes]: How to solve the following exercise: Let $q$ be prime. Show that the set of primes p for which $p \equiv 1\pmod q$ and $$2^{(p-1)/q} \equiv 1 \pmod p$$ has Dirichlet density $\dfrac{1}{q(q-1)}$. I want to show that $X^q-2$ (mod $p$) has a solution and $q$ divides $p-1$ , these two conditions are simultaneonusly satisfied iff p splits completely in $\Bbb{Q}(\zeta_q,2^{\frac{1}{q}})$. $\zeta_q $ is primitive $q^{th}$ root of unity. If this is proved the I can conclude the result by Chebotarev density theorem. REPLY [2 votes]:
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- - text: >-
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- An emerging clinical approach to treat substance abuse disorders involves a form of cognitive-behavioral therapy whereby addicts learn to reduce their reactivity to drug-paired stimuli through cue-exposure or extinction training. It is, however,
 
 
 
 
 
 
 
 
 
 
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  ---
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  # Training
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  This model was trained on two datasets, shown in this model page.
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  Training took approximately 500 GPU hours on a single Titan V.
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  # Metrics
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  You can look at the training metrics here:
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- https://wandb.ai/locutusque/TinyMistral-V2/runs/g0rvw6wc
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- # License
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- This model is released under the cc-by-nc-4.0 license. This is because the data used to train this model is under this same license.
 
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  ---
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+ license: apache-2.0
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  language:
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  - en
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  pipeline_tag: text-generation
 
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  - Locutusque/TM-DATA
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  inference:
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  parameters:
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+ do_sample: true
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  temperature: 0.7
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  top_p: 0.2
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  top_k: 14
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  max_new_tokens: 250
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  repetition_penalty: 1.16
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  widget:
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+ - text: >-
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+ TITLE: Dirichlet density QUESTION [5 upvotes]: How to solve the following
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+ exercise: Let $q$ be prime. Show that the set of primes p for which $p
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+ \equiv 1\pmod q$ and $2^{(p-1)/q} \equiv 1 \pmod p$ has Dirichlet density
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+ $\dfrac{1}{q(q-1)}$. I want to show that $X^q-2$ (mod $p$) has a solution
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+ and $q$ divides $p-1$ , these two conditions are simultaneonusly satisfied
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+ iff p splits completely in $\Bbb{Q}(\zeta_q,2^{\frac{1}{q}})$. $\zeta_q $ is
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+ primitive $q^{th}$ root of unity. If this is proved the I can conclude the
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+ result by Chebotarev density theorem. REPLY [2 votes]:
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+ - text: >-
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+ An emerging clinical approach to treat substance abuse disorders involves a
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+ form of cognitive-behavioral therapy whereby addicts learn to reduce their
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+ reactivity to drug-paired stimuli through cue-exposure or extinction
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+ training. It is, however,
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  ---
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  # Training
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  This model was trained on two datasets, shown in this model page.
 
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  Training took approximately 500 GPU hours on a single Titan V.
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  # Metrics
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  You can look at the training metrics here:
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+ https://wandb.ai/locutusque/TinyMistral-V2/runs/g0rvw6wc