Ladder

Differential pair — the ladder

One essay so far against this idea. A ladder is the distinct arguments that stand against one idea, and this one has room to grow.
  1. -101-0.100-0.05000.0500.100differential drive (volts)output, normalisedthe pair: odd, and it saturatesone exponentialharmonics, as a fraction of the fundamentalsingle, h218.876%pair, h21e-16single, h32.404%pair, h31.202%single, h40.231%pair, h46e-17single, h50.018%pair, h50.017%solved, then checked — evenness measured, not assumedthe pair's second harmonic is 1e-16

    What a pair cancels, and what it only halves

    A differential pair's transfer characteristic is an odd function, and an odd function driven symmetrically produces no even harmonics at all. Measured, the second harmonic comes out at 10⁻¹⁶ of the fundamental — the arithmetic's own floor, not a small physical residue. The third harmonic is a different story, and it comes out at exactly half the single stage's, which is a reduction and not a cancellation.

    rung 2 · semiconductors

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