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word describing multiple paths to the same abstract outcome


What is the word for a scenario in which all choices lead to the same outcomeIs there a defined difference between the word “policy” and the phrase “policy measure”the word confer in an official academic letterThe word “perplexed” in academic writingWhat is the word to describe an advanced vocabulary?Word for the opposite of universalityTo what extent is English aware of Identity Politics? False dichotomy in sexualgender orientationWhat is the word for a specific release of an academic journal?Why do the titles of scholarly works sometimes begin with the word “on”?Digestibly Explain Academic Literature Concept: A “message” is “relationship between 2 sets” where 1 set must be “ordered,” and the other “unordered”Does the word “teacher” sound childish at university?













1















I am looking for a word I came across but forgot to note down. It describes that multiple pathways can lead to the same outcome - not in terms of physical paths but rather in terms of an abstract state being reached.



The word is academic English and to me it seemed to originate from Latin (I think something with equi...). Does someone read this and knows the word? I have been unsuccessfully searching for it for a while now.



** EDIT ** I am not trying to portray the fact that all pathways have the same outcome. Rather, we see one outcome and there might be different pathways leading to it (i.e. looking from the perspective of the outcome back - trying to explain that it can have different pathways). Refer to this academic paper - just read the abstract - to get an idea.










share|improve this question
























  • Possibly a Duplicate of this english.stackexchange.com/questions/469562/… but maybe all roads lead to rome or Omnes viae Romam ducunt

    – Smock
    4 hours ago












  • Hey, I'm aware of the mentioned idiomatic expressions and they are not what I am looking for, so this is not a duplicate. :) Also, the idea I am trying to convey is different (see edit).

    – Ivo
    4 hours ago











  • Ah i see, so more of a case that there are multiple distinct vectors that lead to a specific distinct outcome (not not necessarily all paths, and that other paths (or not following these paths) do not arrive here)

    – Smock
    4 hours ago
















1















I am looking for a word I came across but forgot to note down. It describes that multiple pathways can lead to the same outcome - not in terms of physical paths but rather in terms of an abstract state being reached.



The word is academic English and to me it seemed to originate from Latin (I think something with equi...). Does someone read this and knows the word? I have been unsuccessfully searching for it for a while now.



** EDIT ** I am not trying to portray the fact that all pathways have the same outcome. Rather, we see one outcome and there might be different pathways leading to it (i.e. looking from the perspective of the outcome back - trying to explain that it can have different pathways). Refer to this academic paper - just read the abstract - to get an idea.










share|improve this question
























  • Possibly a Duplicate of this english.stackexchange.com/questions/469562/… but maybe all roads lead to rome or Omnes viae Romam ducunt

    – Smock
    4 hours ago












  • Hey, I'm aware of the mentioned idiomatic expressions and they are not what I am looking for, so this is not a duplicate. :) Also, the idea I am trying to convey is different (see edit).

    – Ivo
    4 hours ago











  • Ah i see, so more of a case that there are multiple distinct vectors that lead to a specific distinct outcome (not not necessarily all paths, and that other paths (or not following these paths) do not arrive here)

    – Smock
    4 hours ago














1












1








1








I am looking for a word I came across but forgot to note down. It describes that multiple pathways can lead to the same outcome - not in terms of physical paths but rather in terms of an abstract state being reached.



The word is academic English and to me it seemed to originate from Latin (I think something with equi...). Does someone read this and knows the word? I have been unsuccessfully searching for it for a while now.



** EDIT ** I am not trying to portray the fact that all pathways have the same outcome. Rather, we see one outcome and there might be different pathways leading to it (i.e. looking from the perspective of the outcome back - trying to explain that it can have different pathways). Refer to this academic paper - just read the abstract - to get an idea.










share|improve this question
















I am looking for a word I came across but forgot to note down. It describes that multiple pathways can lead to the same outcome - not in terms of physical paths but rather in terms of an abstract state being reached.



The word is academic English and to me it seemed to originate from Latin (I think something with equi...). Does someone read this and knows the word? I have been unsuccessfully searching for it for a while now.



** EDIT ** I am not trying to portray the fact that all pathways have the same outcome. Rather, we see one outcome and there might be different pathways leading to it (i.e. looking from the perspective of the outcome back - trying to explain that it can have different pathways). Refer to this academic paper - just read the abstract - to get an idea.







academia






share|improve this question















share|improve this question













share|improve this question




share|improve this question








edited 4 hours ago







Ivo

















asked 5 hours ago









IvoIvo

1135




1135












  • Possibly a Duplicate of this english.stackexchange.com/questions/469562/… but maybe all roads lead to rome or Omnes viae Romam ducunt

    – Smock
    4 hours ago












  • Hey, I'm aware of the mentioned idiomatic expressions and they are not what I am looking for, so this is not a duplicate. :) Also, the idea I am trying to convey is different (see edit).

    – Ivo
    4 hours ago











  • Ah i see, so more of a case that there are multiple distinct vectors that lead to a specific distinct outcome (not not necessarily all paths, and that other paths (or not following these paths) do not arrive here)

    – Smock
    4 hours ago


















  • Possibly a Duplicate of this english.stackexchange.com/questions/469562/… but maybe all roads lead to rome or Omnes viae Romam ducunt

    – Smock
    4 hours ago












  • Hey, I'm aware of the mentioned idiomatic expressions and they are not what I am looking for, so this is not a duplicate. :) Also, the idea I am trying to convey is different (see edit).

    – Ivo
    4 hours ago











  • Ah i see, so more of a case that there are multiple distinct vectors that lead to a specific distinct outcome (not not necessarily all paths, and that other paths (or not following these paths) do not arrive here)

    – Smock
    4 hours ago

















Possibly a Duplicate of this english.stackexchange.com/questions/469562/… but maybe all roads lead to rome or Omnes viae Romam ducunt

– Smock
4 hours ago






Possibly a Duplicate of this english.stackexchange.com/questions/469562/… but maybe all roads lead to rome or Omnes viae Romam ducunt

– Smock
4 hours ago














Hey, I'm aware of the mentioned idiomatic expressions and they are not what I am looking for, so this is not a duplicate. :) Also, the idea I am trying to convey is different (see edit).

– Ivo
4 hours ago





Hey, I'm aware of the mentioned idiomatic expressions and they are not what I am looking for, so this is not a duplicate. :) Also, the idea I am trying to convey is different (see edit).

– Ivo
4 hours ago













Ah i see, so more of a case that there are multiple distinct vectors that lead to a specific distinct outcome (not not necessarily all paths, and that other paths (or not following these paths) do not arrive here)

– Smock
4 hours ago






Ah i see, so more of a case that there are multiple distinct vectors that lead to a specific distinct outcome (not not necessarily all paths, and that other paths (or not following these paths) do not arrive here)

– Smock
4 hours ago











2 Answers
2






active

oldest

votes


















4














Perhaps equifinality? From Wikipedia,




Equifinality is the principle that in open systems a given end state
can be reached by many potential means. Also meaning that a goal can
be reached by many ways.




And from Merriam-Webster:




the property of allowing or having the same effect or result from
different events







share|improve this answer
































    1














    While 'equifinality' seems to be the term you were looking for, I thought I'd mention an adjective that's sometimes used to express the same idea: convergent.



    From Merriam-Webster:




    1. tending to move toward one point or to approach each other (convergent lines)

    2. exhibiting convergence in form, function, or development (convergent evolution)

      1. of an improper integral : having a value that is a real number

      2. characterized by having the nth term or the sum of the first n terms approach a finite limit




    The usage in convergent lines (first meaning) clearly matches the idea that multiple lines (paths, if you will) can reach a common point, without implying that all lines will.



    The second meaning is better exemplified in Wikipedia's description:




    Convergent evolution is the independent evolution of similar features in species of different lineages. Convergent evolution creates analogous structures that have similar form or function but were not present in the last common ancestor of those groups. ... The recurrent evolution of flight is a classic example, as flying insects, birds, pterosaurs, and bats have independently evolved the useful capacity of flight. Functionally similar features that have arisen through convergent evolution are analogous, whereas homologous structures or traits have a common origin but can have dissimilar functions.




    Different metaphorical paths can lead to the same outcome, e.g. flight. Interestingly, in this usage the eventually reached states don't have to be the exact same ones - only that they need to show analogous features or effects.



    The third meaning is from mathematics, where it's not always clear that different paths exist. In most math-related cases it's probably better to think of convergent as a technical term. However, a clear example of multiple paths leading to the same number can be found in the convergence of random numbers. Most straightforwardly, if you repeatedly roll a fair die and calculate the average of all rolls, this will eventually converge to 3.5, no matter the order of the rolls.



    For more examples see Wikipedia's disambiguation page for convergence. Do note that not all those terms necessarily mean that a common goal is reached, however.






    share|improve this answer








    New contributor




    Anyon is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
    Check out our Code of Conduct.



















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      2 Answers
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      active

      oldest

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      2 Answers
      2






      active

      oldest

      votes









      active

      oldest

      votes






      active

      oldest

      votes









      4














      Perhaps equifinality? From Wikipedia,




      Equifinality is the principle that in open systems a given end state
      can be reached by many potential means. Also meaning that a goal can
      be reached by many ways.




      And from Merriam-Webster:




      the property of allowing or having the same effect or result from
      different events







      share|improve this answer





























        4














        Perhaps equifinality? From Wikipedia,




        Equifinality is the principle that in open systems a given end state
        can be reached by many potential means. Also meaning that a goal can
        be reached by many ways.




        And from Merriam-Webster:




        the property of allowing or having the same effect or result from
        different events







        share|improve this answer



























          4












          4








          4







          Perhaps equifinality? From Wikipedia,




          Equifinality is the principle that in open systems a given end state
          can be reached by many potential means. Also meaning that a goal can
          be reached by many ways.




          And from Merriam-Webster:




          the property of allowing or having the same effect or result from
          different events







          share|improve this answer















          Perhaps equifinality? From Wikipedia,




          Equifinality is the principle that in open systems a given end state
          can be reached by many potential means. Also meaning that a goal can
          be reached by many ways.




          And from Merriam-Webster:




          the property of allowing or having the same effect or result from
          different events








          share|improve this answer














          share|improve this answer



          share|improve this answer








          edited 3 hours ago

























          answered 4 hours ago









          drewhartdrewhart

          2,820717




          2,820717























              1














              While 'equifinality' seems to be the term you were looking for, I thought I'd mention an adjective that's sometimes used to express the same idea: convergent.



              From Merriam-Webster:




              1. tending to move toward one point or to approach each other (convergent lines)

              2. exhibiting convergence in form, function, or development (convergent evolution)

                1. of an improper integral : having a value that is a real number

                2. characterized by having the nth term or the sum of the first n terms approach a finite limit




              The usage in convergent lines (first meaning) clearly matches the idea that multiple lines (paths, if you will) can reach a common point, without implying that all lines will.



              The second meaning is better exemplified in Wikipedia's description:




              Convergent evolution is the independent evolution of similar features in species of different lineages. Convergent evolution creates analogous structures that have similar form or function but were not present in the last common ancestor of those groups. ... The recurrent evolution of flight is a classic example, as flying insects, birds, pterosaurs, and bats have independently evolved the useful capacity of flight. Functionally similar features that have arisen through convergent evolution are analogous, whereas homologous structures or traits have a common origin but can have dissimilar functions.




              Different metaphorical paths can lead to the same outcome, e.g. flight. Interestingly, in this usage the eventually reached states don't have to be the exact same ones - only that they need to show analogous features or effects.



              The third meaning is from mathematics, where it's not always clear that different paths exist. In most math-related cases it's probably better to think of convergent as a technical term. However, a clear example of multiple paths leading to the same number can be found in the convergence of random numbers. Most straightforwardly, if you repeatedly roll a fair die and calculate the average of all rolls, this will eventually converge to 3.5, no matter the order of the rolls.



              For more examples see Wikipedia's disambiguation page for convergence. Do note that not all those terms necessarily mean that a common goal is reached, however.






              share|improve this answer








              New contributor




              Anyon is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
              Check out our Code of Conduct.
























                1














                While 'equifinality' seems to be the term you were looking for, I thought I'd mention an adjective that's sometimes used to express the same idea: convergent.



                From Merriam-Webster:




                1. tending to move toward one point or to approach each other (convergent lines)

                2. exhibiting convergence in form, function, or development (convergent evolution)

                  1. of an improper integral : having a value that is a real number

                  2. characterized by having the nth term or the sum of the first n terms approach a finite limit




                The usage in convergent lines (first meaning) clearly matches the idea that multiple lines (paths, if you will) can reach a common point, without implying that all lines will.



                The second meaning is better exemplified in Wikipedia's description:




                Convergent evolution is the independent evolution of similar features in species of different lineages. Convergent evolution creates analogous structures that have similar form or function but were not present in the last common ancestor of those groups. ... The recurrent evolution of flight is a classic example, as flying insects, birds, pterosaurs, and bats have independently evolved the useful capacity of flight. Functionally similar features that have arisen through convergent evolution are analogous, whereas homologous structures or traits have a common origin but can have dissimilar functions.




                Different metaphorical paths can lead to the same outcome, e.g. flight. Interestingly, in this usage the eventually reached states don't have to be the exact same ones - only that they need to show analogous features or effects.



                The third meaning is from mathematics, where it's not always clear that different paths exist. In most math-related cases it's probably better to think of convergent as a technical term. However, a clear example of multiple paths leading to the same number can be found in the convergence of random numbers. Most straightforwardly, if you repeatedly roll a fair die and calculate the average of all rolls, this will eventually converge to 3.5, no matter the order of the rolls.



                For more examples see Wikipedia's disambiguation page for convergence. Do note that not all those terms necessarily mean that a common goal is reached, however.






                share|improve this answer








                New contributor




                Anyon is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
                Check out our Code of Conduct.






















                  1












                  1








                  1







                  While 'equifinality' seems to be the term you were looking for, I thought I'd mention an adjective that's sometimes used to express the same idea: convergent.



                  From Merriam-Webster:




                  1. tending to move toward one point or to approach each other (convergent lines)

                  2. exhibiting convergence in form, function, or development (convergent evolution)

                    1. of an improper integral : having a value that is a real number

                    2. characterized by having the nth term or the sum of the first n terms approach a finite limit




                  The usage in convergent lines (first meaning) clearly matches the idea that multiple lines (paths, if you will) can reach a common point, without implying that all lines will.



                  The second meaning is better exemplified in Wikipedia's description:




                  Convergent evolution is the independent evolution of similar features in species of different lineages. Convergent evolution creates analogous structures that have similar form or function but were not present in the last common ancestor of those groups. ... The recurrent evolution of flight is a classic example, as flying insects, birds, pterosaurs, and bats have independently evolved the useful capacity of flight. Functionally similar features that have arisen through convergent evolution are analogous, whereas homologous structures or traits have a common origin but can have dissimilar functions.




                  Different metaphorical paths can lead to the same outcome, e.g. flight. Interestingly, in this usage the eventually reached states don't have to be the exact same ones - only that they need to show analogous features or effects.



                  The third meaning is from mathematics, where it's not always clear that different paths exist. In most math-related cases it's probably better to think of convergent as a technical term. However, a clear example of multiple paths leading to the same number can be found in the convergence of random numbers. Most straightforwardly, if you repeatedly roll a fair die and calculate the average of all rolls, this will eventually converge to 3.5, no matter the order of the rolls.



                  For more examples see Wikipedia's disambiguation page for convergence. Do note that not all those terms necessarily mean that a common goal is reached, however.






                  share|improve this answer








                  New contributor




                  Anyon is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
                  Check out our Code of Conduct.










                  While 'equifinality' seems to be the term you were looking for, I thought I'd mention an adjective that's sometimes used to express the same idea: convergent.



                  From Merriam-Webster:




                  1. tending to move toward one point or to approach each other (convergent lines)

                  2. exhibiting convergence in form, function, or development (convergent evolution)

                    1. of an improper integral : having a value that is a real number

                    2. characterized by having the nth term or the sum of the first n terms approach a finite limit




                  The usage in convergent lines (first meaning) clearly matches the idea that multiple lines (paths, if you will) can reach a common point, without implying that all lines will.



                  The second meaning is better exemplified in Wikipedia's description:




                  Convergent evolution is the independent evolution of similar features in species of different lineages. Convergent evolution creates analogous structures that have similar form or function but were not present in the last common ancestor of those groups. ... The recurrent evolution of flight is a classic example, as flying insects, birds, pterosaurs, and bats have independently evolved the useful capacity of flight. Functionally similar features that have arisen through convergent evolution are analogous, whereas homologous structures or traits have a common origin but can have dissimilar functions.




                  Different metaphorical paths can lead to the same outcome, e.g. flight. Interestingly, in this usage the eventually reached states don't have to be the exact same ones - only that they need to show analogous features or effects.



                  The third meaning is from mathematics, where it's not always clear that different paths exist. In most math-related cases it's probably better to think of convergent as a technical term. However, a clear example of multiple paths leading to the same number can be found in the convergence of random numbers. Most straightforwardly, if you repeatedly roll a fair die and calculate the average of all rolls, this will eventually converge to 3.5, no matter the order of the rolls.



                  For more examples see Wikipedia's disambiguation page for convergence. Do note that not all those terms necessarily mean that a common goal is reached, however.







                  share|improve this answer








                  New contributor




                  Anyon is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
                  Check out our Code of Conduct.









                  share|improve this answer



                  share|improve this answer






                  New contributor




                  Anyon is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
                  Check out our Code of Conduct.









                  answered 21 mins ago









                  AnyonAnyon

                  1114




                  1114




                  New contributor




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                  New contributor





                  Anyon is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
                  Check out our Code of Conduct.






                  Anyon is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
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