Pages that link to "Item:Q2805971"
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The following pages link to The proportion of plane cubic curves over \(\mathbb{Q}\) that everywhere locally have a point (Q2805971):
Displaying 13 items.
- Fibrations with few rational points (Q730364) (← links)
- On the proportion of locally soluble superelliptic curves (Q2101188) (← links)
- Everywhere local solubility for hypersurfaces in products of projective spaces (Q2221693) (← links)
- The proportion of plane cubic curves over \(\mathbb{Q}\) that everywhere locally have a point (Q2805971) (← links)
- Failures of weak approximation in families (Q2816797) (← links)
- A positive proportion of locally soluble hyperelliptic curves over ℚ have no point over any odd degree extension (Q2957317) (← links)
- Most binary forms come from a pencil of quadrics (Q2968573) (← links)
- MANY CUBIC SURFACES CONTAIN RATIONAL POINTS (Q4604474) (← links)
- The proportion of genus one curves over ℚ defined by a binary quartic that everywhere locally have a point (Q4992587) (← links)
- How to calculate the proportion of everywhere locally soluble diagonal hypersurfaces (Q5157568) (← links)
- Odd order obstructions to the Hasse principle on general K3 surfaces (Q5216733) (← links)
- Infinitely many cubic points for $X_0^+(N)$ over $\mathbb Q$ (Q5878052) (← links)
- On the distribution of equivalence classes of random symmetric <i>p</i>‐adic matrices (Q6057070) (← links)
