| mcmc_random_walk_metropolis | R Documentation | 
Random Walk Metropolis is a gradient-free Markov chain Monte Carlo
(MCMC) algorithm. The algorithm involves a proposal generating step
proposal_state = current_state + perturb by a random
perturbation, followed by Metropolis-Hastings accept/reject step. For more
details see Section 2.1 of Roberts and Rosenthal (2004).
mcmc_random_walk_metropolis( target_log_prob_fn, new_state_fn = NULL, seed = NULL, name = NULL )
target_log_prob_fn | 
 Function which takes an argument like
  | 
new_state_fn | 
 Function which takes a list of state parts and a
seed; returns a same-type   | 
seed | 
 integer to seed the random number generator.  | 
name | 
 String name prefixed to Ops created by this function.
Default value:   | 
The current class implements RWM for normal and uniform proposals. Alternatively,
the user can supply any custom proposal generating function.
The function one_step can update multiple chains in parallel. It assumes
that all leftmost dimensions of current_state index independent chain states
(and are therefore updated independently). The output of
target_log_prob_fn(current_state) should sum log-probabilities across all
event dimensions. Slices along the rightmost dimensions may have different
target distributions; for example, current_state[0, :] could have a
different target distribution from current_state[1, :]. These semantics
are governed by target_log_prob_fn(current_state). (The number of
independent chains is tf$size(target_log_prob_fn(current_state)).)
a Monte Carlo sampling kernel
Other mcmc_kernels: 
mcmc_dual_averaging_step_size_adaptation(),
mcmc_hamiltonian_monte_carlo(),
mcmc_metropolis_adjusted_langevin_algorithm(),
mcmc_metropolis_hastings(),
mcmc_no_u_turn_sampler(),
mcmc_replica_exchange_mc(),
mcmc_simple_step_size_adaptation(),
mcmc_slice_sampler(),
mcmc_transformed_transition_kernel(),
mcmc_uncalibrated_hamiltonian_monte_carlo(),
mcmc_uncalibrated_langevin(),
mcmc_uncalibrated_random_walk()
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