2017-01-28 notes

cell-try-oh-so-many.js

const Cell = f => {
  const _c = Arrow((x, [h, t]) => {
    const fx = f(x)

    cond(
      [() => fx === h, Left([h, t])]]
      [true, Right([fx, t])]]
    )
  })

  _c.pipe = g => Arrow(id).sum(g).compose(_c)

  return _c
}

const add1Cell = Cell( x => x + 1 )
const mul2Cell = Cell( y => y * 2 )

const add1ThenMul2Cell = add1Cell.pipe(mul2Cell)

const add1Values = add1Cell(1, [1, 2]) // => Left([1, 2])
const add1NewValues = add1Cell(2, [1, 2]) // => Right([2, 3])

const values = add1ThenMul2Cell(1, [1, [2, 4]]) // Left([1, [2, 4]])
const newValues = add1ThenMul2Cell(1, [2, [4, 6]]) // Right([2, Right([3, 6])])

misc.js

const HardEqualityCell = Cell( (a, b) => a === b )

const dom = HardEqualityCell(x => (x + 1), x2 => render(x2))

dom(2)
dom(2)


m(x => x + 1) => Left y | Right y 
  .map(x => )

Task

effect = [
  x => x % 4,
  [
    x2 => x2 * 2,
    y => Math.cos(y)
  ]
]

const myCell2 = cell( x => x % 4, cell( x => x * 2, cell( y => y / 2 )))

// [output, args]
const outputsList = myCell2(2, [0, 0]) // [2, [4, 2]]
myCell2(6, [2, [7, 2]]) // [2, [4, 2]]
myCell2({'man', timestamp}, ['man', [4, 2]]) // [3, [6, 3]]

:t myCell2



const myCell = cell(f1, cell(f2, f3))
[
  1,
  [
    2,
    3
  ]
] = myCell(2, [1, 2, 3])

args = [
  1, // args effect[0]
  2 // args effect[1]
]

app({
  actions: [],
  state,
  effects: [
    [cell, lastArgs]
  ]
})





const myCell = cell(x => x + 2, id)

myCell(2, [0, 0]) // [2, 2]

myCell(3, [3]) // [3, 2]




























const sum1 = cell( x => x + 1 )
const mul2 = cell( y => y * 2 )
const myCell = sum1.cellComposition(mul2)

sum1([1, undefined]) // => [1, 2]

myCell([1, undefined])
// [1, 2] -> mul2([2, undefined])

myCell(1, [1, [2, 4]]) // => [1, [2, 4]]

const myGraph = ComputationGraph([
  x => x * 2,
  y => y + 2,
  [
    y => y % 5,
  ]
])

myGraph(
  [
    2,
    2,
    [
      6
    ]
  ],
  [
    2,
    4,
    [
      8
    ]
  ]
)
  

export type CellFn = (fn: Function) => CellT
const Cell: CellFn = f => {
  const _c = (x, [h, t]) => {
    const fx = f(x)

    return cond(
      [() => fx === h, Left([h, t])],
      [true, Right([fx, t])])
  }

  // first comes from product
  // second comes from first

  _c.compose = g => _c.compose(g.sum(Cell(id)))
  // pipe comes from compose

  _c.product = g => Cell( pair(f)(g) )
  // fanout comes from product

  _c.sum = g => Cell( ([t,a]) =>
    cond(
      [eq(t, 'Left'),  Left(f(a))],
      [eq(t, 'Right'), Right(g(a))]))

  // fanin comes from sum and pipe

  // left comes from sum
  _c.right = x => Cell(id).sum(f)(x)

  return _c
}