Alternative names (9)
convergence • convergence studied by • convergenceRate • convergenceTest • converges • converges for • converges to • convergesFor • convergesIfRandom triples
| Subject | Object |
|---|---|
| gptkb:Madhava-Leibniz_series | π/4 |
| gptkb:TD(0) | true value function under certain conditions |
| gptkb:Maclaurin_series | analytic functions at x=0 |
| gptkb:Trigonometric_Series | gptkb:Dirichlet |
| gptkb:Nelder-Mead | not guaranteed for all functions |
| gptkb:Gregory's_series | slow |
| gptkb:Dirichletsche_L-Funktionen | Re(s) > 1 |
| gptkb:Harmonic_series | integral test |
| gptkb:Blaschke_product | Blaschke condition is satisfied |
| gptkb:Série_du_carré | \frac{\pi^2}{6} |
| gptkb:Chudnovsky_algorithm | 14 digits of pi per term |
| gptkb:discrete_Hopfield_network | stable states |
| gptkb:Newton–Raphson_method_for_single_variable | Quadratically (under suitable conditions) |
| gptkb:Infinity_Series | integral test |
| gptkb:Heavy_ball_method | faster than gradient descent for some problems |
| gptkb:Möbius_function_Dirichlet_series | Re(s) > 1 |
| gptkb:Divisor_function_Dirichlet_series | Re(s) > 1 |
| gptkb:Blaschke_products | Blaschke condition is satisfied |
| gptkb:Blahut–Arimoto_algorithm | channel capacity |
| gptkb:Gibbs_Sampling | target joint distribution |