GR: rework automatic major/minor ticks for log scales
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64
src/axes.jl
64
src/axes.jl
@ -136,6 +136,23 @@ const _label_func_tex = Dict{Symbol,Function}(
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)
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labelfunc_tex(scale::Symbol) = get(_label_func_tex, scale, convert_sci_unicode)
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function scaled_log_ticks(amin, amax, scale, max_ticks=8, strict=true)
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base = _logScaleBases[scale]
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log_amin = log(amin) / log(base)
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log_amax = log(amax) / log(base)
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# number of decades
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num_decs = floor(Int, log_amax) - ceil(Int, log_amin)
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step = max(1, min(round(Int, num_decs / max_ticks), num_decs))
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start = (strict ? ceil : floor)(Int, log_amin)
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stop = (strict ? floor : ceil)(Int, log_amax)
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exponents = range(start, stop, step=step) |> collect
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# majorticks = base .^ exponents
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# return exponents, majorticks
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return exponents
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end
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function optimal_ticks_and_labels(ticks, alims, scale, formatter)
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amin, amax = alims
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@ -169,12 +186,16 @@ function optimal_ticks_and_labels(ticks, alims, scale, formatter)
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# get a list of well-laid-out ticks
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if ticks === nothing
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if scale in _logScales
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scaled_ticks = scaled_log_ticks(amin, amax, scale)
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else
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scaled_ticks = optimize_ticks(
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sf(amin),
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sf(amax);
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k_min = 4, # minimum number of ticks
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k_max = 8, # maximum number of ticks
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)[1]
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end
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elseif typeof(ticks) <: Int
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scaled_ticks, viewmin, viewmax = optimize_ticks(
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sf(amin),
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@ -335,11 +356,12 @@ function get_minor_ticks(sp, axis, ticks)
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ticks = ticks[1]
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length(ticks) < 2 && return nothing
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scale = axis[:scale]
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amin, amax = axis_limits(sp, axis[:letter])
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#Add one phantom tick either side of the ticks to ensure minor ticks extend to the axis limits
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# Add one phantom tick either side of the ticks to ensure minor ticks extend to the axis limits
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if length(ticks) > 2
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ratio = (ticks[3] - ticks[2])/(ticks[2] - ticks[1])
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elseif axis[:scale] in (:none, :identity)
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elseif scale in (:none, :identity)
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ratio = 1
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else
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return nothing
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@ -348,13 +370,33 @@ function get_minor_ticks(sp, axis, ticks)
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last_step = ticks[end] - ticks[end-1]
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ticks = [ticks[1] - first_step/ratio; ticks; ticks[end] + last_step*ratio]
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#Default to 5 intervals between major ticks
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n = typeof(axis[:minorticks]) <: Integer && axis[:minorticks] > 1 ? axis[:minorticks] : 5
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# Default to 5 intervals between major ticks on a linear scale,
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# base - 1 for integral based log scale and 0 for ℯ based log scale
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integral_log = scale in (:log2, :log10)
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base = scale in _logScales ? _logScaleBases[scale] : nothing
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n_default = integral_log ? base - 1 : (scale == :ln ? 0 : 5)
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n = typeof(axis[:minorticks]) <: Integer && axis[:minorticks] > 1 ? axis[:minorticks] : n_default
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minorticks = typeof(ticks[1])[]
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if n > 0
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sub = integral_log ? round(Int, log(ratio) / log(base)) : nothing
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for (i,hi) in enumerate(ticks[2:end])
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lo = ticks[i]
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if isfinite(lo) && isfinite(hi) && hi > lo
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append!(minorticks,collect(lo + (hi-lo)/n :(hi-lo)/n: hi - (hi-lo)/2n))
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if integral_log
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for j in 1:sub
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lo_ = lo * base^(j - 1)
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hi_ = lo_ * base
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step = (hi_ - lo_) / n
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append!(minorticks, collect(
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lo_ + (j > 1 ? 0 : step) : step : hi_ - (j < sub ? 0 : step / 2)
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))
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end
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else
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step = (hi - lo) / n
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append!(minorticks, collect(lo + step : step : hi - step / 2))
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end
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end
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end
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end
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minorticks[amin .<= minorticks .<= amax]
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@ -701,7 +743,7 @@ function axis_drawing_info(sp, letter)
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)
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end
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end
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if !(ax[:ticks] in (:none, nothing, false))
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if ax[:ticks] ∉ (:none, nothing, false)
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f = RecipesPipeline.scale_func(oax[:scale])
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invf = RecipesPipeline.inverse_scale_func(oax[:scale])
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if ax[:tick_direction] !== :none
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@ -732,7 +774,10 @@ function axis_drawing_info(sp, letter)
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end
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end
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if !(ax[:minorticks] in (:none, nothing, false)) || ax[:minorgrid]
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if (
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(ax[:minorticks] ∉ (:none, nothing, false) || ax[:minorgrid]) &&
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minor_ticks !== nothing
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)
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tick_start, tick_stop = if sp[:framestyle] == :origin
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t = invf(f(0) + 0.006 * (f(oamax) - f(oamin)))
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(-t, t)
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@ -877,7 +922,10 @@ function axis_drawing_info_3d(sp, letter)
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end
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end
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if !(ax[:minorticks] in (:none, nothing, false)) || ax[:minorgrid]
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if (
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(ax[:minorticks] ∉ (:none, nothing, false) || ax[:minorgrid]) &&
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minor_ticks !== nothing
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)
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tick_start, tick_stop = if sp[:framestyle] == :origin
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t = invf(f(0) + 0.006 * (f(namax) - f(namin)))
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(-t, t)
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