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update: using einsum on som elines making it faster, but still generates Gibberish on Codestral
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@ -135,17 +135,15 @@ class Mamba2Block(nn.Module):
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batch_size, seq_len, _ = u.shape
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batch_size, seq_len, _ = u.shape
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# Project input
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# Project input
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proj = self.in_proj(u) # [batch, seq_len, d_in_proj]
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proj = self.in_proj(u)
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# Calculate split indices and slice tensors
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# Split projections
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z = proj[..., :self.d_inner]
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z = proj[..., :self.d_inner]
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x_conv = proj[..., self.d_inner:self.d_inner + (self.d_inner + 2 * self.n_groups * self.d_state)]
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x_conv = proj[..., self.d_inner:self.d_inner + (self.d_inner + 2 * self.n_groups * self.d_state)]
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dt = proj[..., -self.n_heads:]
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dt = proj[..., -self.n_heads:]
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# Process time steps
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# Process time steps - simplified to match PyTorch
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dt = nn.softplus(dt + self.dt_bias)
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dt = nn.softplus(dt + self.dt_bias)
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dt = mx.clip(dt, self.args.time_step_min, self.args.time_step_max)
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dt = mx.maximum(dt, self.args.time_step_floor)
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# Convolution and activation
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# Convolution and activation
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x_conv, conv_state = self.conv1d(x_conv, cache[0] if cache else None)
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x_conv, conv_state = self.conv1d(x_conv, cache[0] if cache else None)
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@ -158,27 +156,19 @@ class Mamba2Block(nn.Module):
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B = x_conv[..., self.d_inner:self.d_inner + self.d_state]
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B = x_conv[..., self.d_inner:self.d_inner + self.d_state]
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C = x_conv[..., -self.d_state:]
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C = x_conv[..., -self.d_state:]
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# Reshape x for SSM
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# Reshape for SSM processing
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x = mx.reshape(x, (batch_size, seq_len, self.n_heads, self.d_head))
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x = mx.reshape(x, (batch_size, seq_len, self.n_heads, self.d_head))
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# Process B and C without reshaping heads
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# Initialize state
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B = mx.expand_dims(B, axis=2) # [batch, seq_len, 1, d_state]
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B = mx.broadcast_to(B, (batch_size, seq_len, self.n_heads, self.d_state))
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C = mx.expand_dims(C, axis=2) # [batch, seq_len, 1, d_state]
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C = mx.broadcast_to(C, (batch_size, seq_len, self.n_heads, self.d_state))
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# Initialize or get previous state
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if cache and cache[1] is not None:
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if cache and cache[1] is not None:
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prev_state = cache[1]
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prev_state = cache[1]
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else:
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else:
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prev_state = mx.zeros((batch_size, self.n_heads, self.d_head, self.d_state))
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prev_state = mx.zeros((batch_size, self.n_heads, self.d_head, self.d_state))
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# Compute dA
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# Compute dA - simplified to match PyTorch
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dA = -mx.exp(self.A_log) # [n_heads]
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A = -mx.exp(self.A_log)
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dt = mx.reshape(dt, (batch_size, seq_len, self.n_heads)) # Ensure correct shape
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dt = mx.reshape(dt, (batch_size, seq_len, self.n_heads))
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dA = mx.exp(mx.expand_dims(dt * mx.expand_dims(dA, 0), -1)) # [batch, seq_len, n_heads, 1]
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dA = mx.exp(dt * mx.expand_dims(A, axis=(0, 1)))
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dA = mx.expand_dims(dA, -1) # [batch, seq_len, n_heads, 1, 1]
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# Process sequence
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# Process sequence
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next_state = prev_state
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next_state = prev_state
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@ -186,26 +176,22 @@ class Mamba2Block(nn.Module):
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for t in range(seq_len):
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for t in range(seq_len):
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# Get current step tensors
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# Get current step tensors
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xt = x[:, t] # [batch, n_heads, d_head]
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xt = x[:, t] # [batch, n_heads, d_head]
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Bt = B[:, t] # [batch, n_heads, d_state]
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Bt = B[:, t] # [batch, n_heads, d_state]
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Ct = C[:, t] # [batch, n_heads, d_state]
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Ct = C[:, t] # [batch, n_heads, d_state]
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dAt = dA[:, t] # [batch, n_heads, 1, 1]
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dAt = dA[:, t] # [batch, n_heads]
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# Update state
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# Compute dBx using einsum to match PyTorch
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dBx = mx.einsum('bh,bn,bhp->bhpn', dAt, Bt, xt)
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# Update state - matches PyTorch implementation
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next_state = (
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next_state = (
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next_state * dAt + # Broadcasting: [batch, n_heads, d_head, d_state] * [batch, n_heads, 1, 1]
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next_state * mx.expand_dims(dAt, axis=(-1, -2)) +
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mx.matmul(
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dBx
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mx.expand_dims(xt, -1), # [batch, n_heads, d_head, 1]
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mx.expand_dims(Bt, -2) # [batch, n_heads, 1, d_state]
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)
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)
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)
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# Compute output
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# Compute output
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yt = mx.matmul(
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yt = mx.einsum('bhpn,bn->bhp', next_state, Ct)
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next_state, # [batch, n_heads, d_head, d_state]
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mx.expand_dims(Ct, -1) # [batch, n_heads, d_state, 1]
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)
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yt = mx.squeeze(yt, -1) # [batch, n_heads, d_head]
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yt = yt + xt * mx.expand_dims(self.D, -1)
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yt = yt + xt * mx.expand_dims(self.D, -1)
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# Reshape and normalize
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# Reshape and normalize
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