205 IEE EML Gate

205 : IEE EML Gate

Design render
  • Author: Taouinar Abdelbasset & Sidahmed Hamdad
  • Description: Q6.14 fixed-point EML operator eml(x,y)=exp(x)-ln(y) with SPI interface
  • GitHub repository
  • Open in 3D viewer
  • Clock: 50000000 Hz

How it works

This chip implements eml(x, y) = exp(x) - ln(y), the EML operator described in arXiv:2603.21852. The paper shows that this single binary operator, together with the constant 1, can express all standard elementary functions (exp, ln, sin, cos, sqrt, pow, etc.) through repeated composition.

The datapath is Q6.14 signed fixed-point (20-bit words). It uses one shared sequential multiplier and one shared hyperbolic CORDIC unit. The chip also supports a multiply opcode for host-side composition.

The SPI interface accepts a 56-bit frame:

Byte 0:    [1][opcode:2][00000]
Bytes 1-3: X operand (20 bits, sign-extended to 24)
Bytes 4-6: Y operand (20 bits, sign-extended to 24)

The response frame contains status bits and the 20-bit result.

Interface

Pin Direction Function
ui_in[0] Input MOSI
ui_in[1] Input SCLK
ui_in[2] Input CS_N (active low)
uo_out[0] Output MISO
uo_out[1] Output Busy
uo_out[2] Output Done
uo_out[3] Output Error

SPI mode 0 (CPOL=0, CPHA=0). Data is sampled on SCLK rising edge and shifted out on SCLK falling edge. A transaction starts when CS_N goes high after clocking in 56 bits with bit 55 set.

Modules

File Description
tt_um_eml_gate.v Tiny Tapeout wrapper, pin mapping
eml_serial_gate.v SPI transport, CDC synchronizers
eml_gate_top.v FSM controller, exp/ln datapath
fp_mul_seq.v Booth-style sequential multiplier
cordic_hyp.v Hyperbolic CORDIC (rotation and vectoring)
fp_pkg.vh Q6.14 constants and type definitions

How to test

Run the cocotb test suite:

cd test
make clean && make

The test suite contains 5 tests:

  1. test_protocol_basic — verifies the SPI protocol rejects commands while the engine is busy.
  2. test_chip_eml_scalar — checks eml(0.5, 0.5) against the reference value exp(0.5) - ln(0.5) ≈ 2.342.
  3. test_chip_mul — checks the multiply opcode with 2.5 × 3.0 = 7.5.
  4. test_chip_exp_ln_sweep — sweeps exp(x) for x in [-3, +4] and ln(x) for x in [0.1, 20] using only chip results. This is a pure hardware accuracy test with no host correction.
  5. test_all_38_functions — evaluates all 38 elementary functions from the paper (sin, cos, tan, sqrt, pow, etc.) as RPN programs. Each E token calls the chip. The host only uses math.cos/sin/atan2 for complex-domain rotation, which the real-only chip cannot perform.

Error analysis

The chip achieves the following accuracy at the test point x=0.5, y=0.5:

Accurate (< 15% error) — 26 of 38

EXP (0.3%), LOG (0.0%), ADD (0.2%), SUB (0.1%), MUL (0.9%), DIV (0.0%), INV (0.6%), HALF (2.3%), MINUS (0.4%), SQRT (0.2%), SQR (1.1%), SIN (3.1%), COS (1.6%), TAN (3.0%), ATAN (2.8%), POW (0.4%), LOG_BASE (1.2%), CONST_E (0.2%), CONST_PI (0.3%), CONST_NEG_ONE (0.1%), CONST_TWO (0.3%), CONST_ZERO (0.2%), CONST_ONE (0.0%), VAR_X (0.0%), VAR_Y (0.0%), RAW_EML (0.1%).

Degraded (15–100% error) — 3 of 38

ASIN (60.8%), ACOS (29.6%), ASINH (27.3%).

These inverse trig functions require deep chains (300–500 nodes) where Q6.14 rounding compounds through multiple exp/ln calls.

Failed (> 100% error) — 9 of 38

CONST_I, LOGISTIC, SINH, COSH, TANH, ACOSH, ATANH, AVG, HYPOT.

The failures have two root causes:

  1. Catastrophic cancellation — SINH, COSH, TANH, AVG compute differences of nearly-equal exponentials (e.g. (exp(x) - exp(-x))/2). With only ~4 decimal digits of Q6.14 precision, the subtraction amplifies the chip's ~0.002 per-call error into large divergence.

  2. Complex branch sensitivity — CONST_I, ACOSH, ATANH require traversing complex branch cuts. The real-only chip cannot represent imaginary intermediates, so phase errors accumulate through the host's angle arithmetic.

Pure ASIC sweep

The exp/ln sweep test passes 23 of 25 points. The two failures are exp(3.5) = 33.1 and exp(4.0) = 54.6, which exceed the Q6.14 representable range (max ≈ 32). All ln points pass.

Limitations

  • The Q6.14 format limits the representable range to approximately [-32, +32]. Values of exp(x) for x > 3.3 overflow.
  • Each chip call introduces ~0.002 absolute error. Programs with hundreds of EML nodes accumulate proportionally more error.
  • The chip operates in the real domain only. Functions that require complex intermediates (trig via Euler's formula) rely on the host for angle computation.

External hardware

An external SPI controller is required. This can be a microcontroller, FPGA, or host bridge. The controller manages the RPN stack and calls the chip for each EML or multiply operation.

IO

#InputOutputBidirectional
0mosimiso
1sclkbusy
2cs_ndone
3error
4
5
6
7

Chip location

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