Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T OWE_EMPTY # Since we are assuming that there is only one notifier task (forCHAPTER 47. TASKS 958 # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because

Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T OWE_EMPTY # Since we are assuming that there is only one notifier task (forCHAPTER 47. TASKS 958 # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because

Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T @assert state == OWE_EMPTY # Since we are assuming that there is only one notifier task (for # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because

Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T @assert state == OWE_EMPTY # Since we are assuming that there is only one notifier task (for # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because

Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T @assert state == OWE_EMPTY # Since we are assuming that there is only one notifier task (for # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because

Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T @assert state == OWE_EMPTY # Since we are assuming that there is only one notifier task (for # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because

Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T @assert state == OWE_EMPTY # Since we are assuming that there is only one notifier task (for # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because

Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T @assert state == OWE_EMPTY # Since we are assuming that there is only one notifier task (for # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because

Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T @assert state == OWE_EMPTY # Since we are assuming that there is only one notifier task (for # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because

Only values, not variables, have types – variables are simply names bound to values, although for simplicity we may say "type of a variable" as shorthand for "type of the value to which a variable refers" actual definition of Julia's Rational immutable type (except that we omit the constructor here for simplicity), representing an exact ratio of integers: struct Rational{T<:Integer} <: Real num::T den::T @assert state == OWE_EMPTY # Since we are assuming that there is only one notifier task (for # simplicity), we know that the other possible case here is OWE_EMPTY. # We do not need to do anything because