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Module:ET: Difference between revisions

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"Zeta integral" is well attested
Line 100: Line 100:
function p.is_zeta(et)
function p.is_zeta(et)
return seq.contains(seq.zeta_peak, et.size) ~= false
return seq.contains(seq.zeta_peak, et.size) ~= false
or seq.contains(seq.integral_zeta, et.size) ~= false
or seq.contains(seq.zeta_integral, et.size) ~= false
or seq.contains(seq.zeta_gap, et.size) ~= false
or seq.contains(seq.zeta_gap, et.size) ~= false
end
end
Line 107: Line 107:
function p.why_zeta(et)
function p.why_zeta(et)
local zeta_peak = seq.contains(seq.zeta_peak, et.size)
local zeta_peak = seq.contains(seq.zeta_peak, et.size)
local integral_zeta = seq.contains(seq.integral_zeta, et.size)
local zeta_integral = seq.contains(seq.zeta_integral, et.size)
local zeta_gap = seq.contains(seq.zeta_gap, et.size)
local zeta_gap = seq.contains(seq.zeta_gap, et.size)
Line 116: Line 116:
table.insert(markers, '[[The Riemann zeta function and tuning#Peak EDOs|zeta peak?]]')
table.insert(markers, '[[The Riemann zeta function and tuning#Peak EDOs|zeta peak?]]')
end
end
if integral_zeta then
if zeta_integral then
table.insert(markers, '[[The Riemann zeta function and tuning#Integral of Zeta EDOs|integral of zeta]]')
table.insert(markers, '[[The Riemann zeta function and tuning#Integral of Zeta EDOs|zeta integral]]')
elseif integral_zeta == nil then
elseif zeta_integral == nil then
table.insert(markers, '[[The Riemann zeta function and tuning#Integral of Zeta EDOs|integral of zeta?]]')
table.insert(markers, '[[The Riemann zeta function and tuning#Integral of Zeta EDOs|zeta integral?]]')
end
end
if zeta_gap then
if zeta_gap then
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