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ยท 9 min read

In this blog, we will see how we can use ZefOps to solve Advent of Code - Day 13!

We will see how ZefOps, compared to plain Python or Python with other libraries, allows us to write short, readable and composable code.

Before you start reading, get familiar with the problem we are solving today and even give it a shot here before digging in.


Problem Explanation โ“โ€‹

After reading the problem statement, let's explain and simplify some points:

  • We can divide our input into 2 lists:

    • points (x,y)
    • fold instructions (axis, val)
  • Each fold instruction could only reduce or maintain the number of points, but never increase them.

  • 2 points overlapping become the same point, thus reducing the number of points.

With these points in my mind, let us attempt the solution to part 1!

Solution Breakdown ๐Ÿ’กโ€‹

Parsing the Inputโ€‹

We will use for this blog, the input I was given while solving the problem, that will differ from yours.

The first step of almost all of Advent of Code problems is to parse the input. This is usually a daunting problem to beginners, but with ZefOps it won't be.

As mentioned above let us manually divide our big input into 2 strings, str_points and str_folds.

from zef.ops import *       # don't forget to import ZefOps module from zef

str_points: str = """..."""
str_folds: str = """..."""

Parsing Points Stringโ€‹

We start by parsing str_points using this simple ZefOp chain:

points =  str_points | split["\n"] | map[split[","] | map[int]] | collect                    

We can also stack the chain like this for better readability:

points = (
| split["\n"] # ["897,393", "...]
| map[split[","] | map[int]] # [[897,393], [...]
| collect

Let us look at the simplicity of the ZefOps in parsing the input from a single string to a list of points [x,y].

We first used split["\n"], as the name suggests to split the string into a list of individual strings on each line: ["897,393",...]

Then we used, map[split[","] | map[int]] to map each individual string onto the smaller ZefOp chain which splits the line on the character , and maps each resulting string onto an int: [[897,393], [...]

We see in this small example how composable ZefOps are. We are able to stack ZefOp chains inside ZefOp chains

Lastly, we collect to evaluate the lazy expression.

Oh you didn't know that ZefOps were lazy by nature! Well now you know. Computation will only happen on ZefOp chains once you call collect or run collect is a ZefOp used at the end of a Zef pipeline that makes it eager and returns a value. Without collect, the expression is just data.

Parsing Fold Instructions Stringsโ€‹

The second step is to similarly parse the fold instructions string str_folds.

foldings = (
| split["\n"] # ["fold along y=6", ...]
| map[split[" "] | last | split["="]] # [["y", "6"], [...]
| map[lambda p: (int(p[0] == 'y'), int(p[1]))] # [(1, 6), ..]
| collect

As the first parsing, we split the long string over the new line character \n, then we map each string onto a small ZefOp chain split[" "] | last | split["="] which produces a list of lists of 2 strings ["axis", "value"].

We then map of these ["axis", "value"] lists, on a lambda expression that returns a tuple of (axis_encoded, value). The encoding of the axis will help us later. 0 for x and 1 for y.

Core logicโ€‹

After parsing the input, it is time to write the logic of our algorithim to solve part 1!

Let me describe the algorithim flow in plain english and then we will see the equivilant Zef code.

  • For each point given a fixed axis 0 or 1 and a val to fold on,
    • If the point x or y, (0 or 1 i.e axis value) coordinate is larger than than val then return its new coordinate after the fold
    • Else just return the point itself, i.e it is on the side that won't be folded.
  • Cast the list of points on a set so that points that overlap become a single point, given that property of set.

The new coordinate of a point could be found using this simple algorithim.

Note either x or y will remain and the other will be mapped according to the equation:

  • If axis is x i.e 0 then:
    • point will be (val - (p[axis] - val), p[1])
  • Else
    • point will be (p[0], val - (p[axis] - val))

To understand how this work, make a simple matrix of points on a piece of paper and try to figure out how does a point's new location after a fold relates to its old position.

Putting this all together we can create a function fold that takes the list of points and fold_info and returns the new set of points after the fold has been performed.

def fold(points: set, fold_info: tuple) -> set:
axis, val = fold_info
new_coordinate = lambda p: ( (p[0], val - (p[axis] - val)) if axis == 1
else (val - (p[axis] - val), p[1]) )
dispatch = lambda p: new_coordinate(p) if p[axis] > val else tuple(p)
return set(
| map[dispatch]
| collect

As you can see from the code, we simply have 2 lambda functions to dispatch and return new coordinate and a simple ZefOp chain that maps each point onto the dispatch lambda function. The last step is to call set over the resulting list to remove duplicate points, points that now overlap.

Part 1โ€‹

That is pretty much all the code we need to solve part 1. As stated in the problem statement, part 1 solution asks to find the number of points after the first fold instruction. So let's do that:

fold(points, foldings[0]) | length | collect 

We called fold with the starting lists of points and the first fold instruction, foldings[0]. As we said above, we will get back the set of points after the fold. All we gotta do is to just call length on that set, and that's the answer to part1!

Part 2โ€‹

Part 2 is where it gets interesting as the problem statement makes it sound complicated but as a matter of fact, it is quite easy ๐Ÿ˜œ

The idea is to run the points through the whole list of fold instructions in order and then somehow find a secret code ๐Ÿ•ต๐Ÿป encoded by the remaining points.

So this first step is to run our points through the whole list of fold instructions. But here is where it might be tricky, we run the points through one instruction and then with new set of points we run that over the next instruction. If that explanation wasn't a clue enough of what ZefOp to use, will we are going to use reduce. As the explanation suggests, with each fold instruction we reduce our points and pass that onto the next instruction. Until we have done all the instructions.

This looks as simple as:

foldings | reduce[fold][points]

After running reduce on the list of points, we need to now figure out the secret code.

So the idea, is to treat our remaining points as part of a Row x Col grid with Row being the highest y value in our list of points i.e number of rows, and respectively Col being the highest x value.

Now the fun part is to print this whole grid in our terminal, with ๐ŸŸจ๐ŸŸจ for any (x,y) in our list of points and โฌœ๏ธโฌœ๏ธ for any (x,y) that isn't in our points.

I know I know, this is all confusing but we are almost done! We put the logic above in a function output that takes the list of points!

def output(points):
for y in range((points | map[second] | max | collect) + 1):
for x in range((points | map[first] | max | collect) + 1):
if (x,y) in points: print("๐ŸŸจ๐ŸŸจ", end="")
else: print("โฌœ๏ธโฌœ๏ธ", end="")

Let us put it all together now, where we run the result of the reduction on the output function like this:

foldings | reduce[fold][points] | run[output]

And the result is ๐Ÿฅ


When I tell you I was shocked to see this, I am not lying. Probably one of the most exciting problems I got to do on Advent of Code!

Other Solutions ๐Ÿ˜“โ€‹

For this portion of the blog, I scoured the internet for random Python solutions of AoC day 13 just to compare them with the ZefOp solution.

Bear in mind, beside the nice readability and composability of the ZefOp solution, if we remove the multiline chains, made for easier readability, the ZefOp solution stands at only 10 lines ๐Ÿ˜ฒ!

Using Numpy, around 40 loc.

Using matplotlib around 45 loc.

Using plain python only around 50 loc.

Using plain python only around 70 loc.

Using Multiple Approaches around 35 loc.

These were some solutions that I randomly selected with no intention of offending their respective authors or critiquing their styles and solutions. The intention is to put these solutions beside the ZefOp solution to showcase its readability and easy composability.

Takeaways! ๐Ÿ”šโ€‹

ZefOps make you think data first. It forces you to write clean, composable code!

Using ZefOps is an acquired skill, the more you push yourself to use ZefOps, instead of other libraries or even plain python, the more you discover cool shortcuts and ways of doing things you never knew existed.

Its like a superpower ๐Ÿ•ท

ยท 7 min read

This is last blog of the wordle blog series. Be sure to check part 1 and part 2 before reading this blog!

In this blog, we are going to adapt the code we wrote in part 1 to create the GraphQL backend to our game Worduel ๐Ÿ—ก

We will see how easy it is to dynamically generate a GraphQL backend using ZefGQL, run it using ZefFX, and deploy it using ZefHub.

In this blog, we won't implement all of the endpoints that are actually needed for Worduel to run, the full code, including the schema and all endpoints, is found in this Github repo.


Let's start building ๐Ÿ—โ€‹

So to get started we have to create an empty Zef graph

g = Graph()

After that we will use a tool of ZefGQL which takes a string (that contains a GraphQL schema) and a graph to parse and create all the required RAEs relations, atomic entities, and entities on the graph.

Parsing GraphQL Schemaโ€‹

The link to schema used for this project can be found here.

schema_gql: str = "...."                # A string contains compatible GraphQL schema
generate_graph_from_file(schema_gql, g) # Graph g will now contain a copy of the GraphQL schema
schema = gql_schema(g) # gql_schema returns the ZefRef to ET.GQL_Schema on graph g
types = gql_types_dict(schema) # Dict of the GQL types connected to the GQL schema

Adding Data Modelโ€‹

After that we will add our data model/schema to the graph. We use delegates to create the schema. Delegates don't add any data but can be seen as the blueprint of the data that exists or will exist on the graph.

Psst: Adding RAEs to our graph automatically create delegates, but in this case we want to create a schema before adding any actual data

delegate_of((ET.User, RT.Name, AET.String)),
delegate_of((ET.Duel, RT.Participant, ET.User)),
delegate_of((ET.Duel, RT.Game, ET.Game)),
delegate_of((ET.Game, RT.Creator, ET.User)),
delegate_of((ET.Game, RT.Player, ET.User)),
delegate_of((ET.Game, RT.Completed, AET.Bool)),
delegate_of((ET.Game, RT.Solution, AET.String)),
delegate_of((ET.Game, RT.Guess, AET.String)),
] | transact[g] | run # Transact the list of delegates on the graph

If we look at the list of delegates closely we can understand the data model for our game.


ZefGQL allows developers to resolve data by connecting a type/field on the schema to a resolver. You don't have to instantiate any objects or write heaps of code just to define your resolvers.

ZefGQL lifts all of this weight from your shoulders! It dynamically figures out how to resolve the connections between your GraphQL schema and your Data schema to answer questions.

ZefGQL Resolvers come in 4 different kinds with priority of resolving in this order:

Default Resolversโ€‹

It is a list of strings that contain the type names for which resolving should be the default policy i.e mapping the keys of a dict to the fields of a type. We define the default resolvers for types we know don't need any special traversal apart from accessing a key in a dict or a property of an object using getattr


default_list = ["CreateGameReturnType", "SubmitGuessReturnType", "Score"] | to_json | collect
(schema, RT.DefaultResolversList, default_list) | g | run

Delegate Resolversโ€‹

A way of connecting from a field of a ET.GQL_Type to the data delegate. Basically, telling the runtime how to walk on a specific relation by looking at the data schema.


duel_dict = {
"games": {"triple": (ET.Duel, RT.Game, ET.Game)},
"players": {"triple": (ET.Duel, RT.Participant, ET.User)},
connect_delegate_resolvers(g, types['GQL_Duel'], duel_dict)

You can view this as telling ZefGQL that for the subfield games for Duel type, the triple given is how you should traverse the ZefRef you will get in runtime.

Function Resolversโ€‹

We use function resolvers, when resolving isn't as simple as walking on the data schema. In our example, for our mutation make_guess we want to run through special logic. Other usages of function resolvers include when the field you are traversing isn't concrete but abstract. An example is a field that returns the aggregate times by running a calculation.


def user_duels(z: VT.ZefRef, g: VT.Graph, **defaults):
filter_days = 7
return z << L[RT.Participant] | filter[lambda d: now() - time(d >> L[RT.Game] | last | instantiated) < (now() - Time(f"{filter_days} days"))] | collect

user_dict = {
"duels": user_duels,
connect_zef_function_resolvers(g, types['GQL_User'], user_dict)

We are attaching the user's subfield duels to a function that traverse all of the user's duels but filters on the time of the last move on that duel to be less than 7 days old. We could have used a delegate resolver but we wouldn't be able to add the special filtering logic.

Fallback Resolversโ€‹

Fallback resolvers are used as a final resort when resolving a field. It also usually contains logic that can apply to multiple fields that can be resolved the same way. In the example below, we find a code snippet for resolving any id field.


fallback_resolvers = (
"""def fallback_resolvers(ot, ft, bt, rt, fn):
from zef import RT
from zef.ops import now, value, collect
if fn == "id" and now(ft) >> RT.Name | value | collect == "GQL_ID":
return ('''
if type(z) == dict: return z["id"]
else: return str(z | to_ezefref | uid | collect)''')
return "return None"
(schema, RT.FallbackResolvers, fallback_resolvers) | g | run

The returns of the function should be of type str as this logic will be pasted inside the generated resolvers.

The function signature might be a bit ugly and shows a lot of the implementation details. This part will definitly be improved as more cases come into light.

Running the Backend ๐Ÿƒ๐Ÿปโ€โ™‚๏ธโ€‹

The final API code, will contain a mix of the above resolvers for all the types and fields in the schema. After defining all of the resolvers, we can now test it locally using the ZefFX system.

"type": FX.GraphQL.StartServer,
"schema_root": gql_schema(g),
"port": 5010,
"open_browser": True,
}) | run

This will execute the effect which will start a web server that knows how to handle the incoming GQL requests. It will also open the browser with a GQL playground so that we can test our API.

It is literally as simple as that!

Deploying to prod ๐Ÿญโ€‹

To deploy your GraphQL backend, you have to sync your graph and tag it. This way you can run your API from a different process/server/environment because it is synced to ZefHub:

g | sync[True] | run               # Sync your graph to ZefHub
g | tag["worduelapi/prod"] | run # Tag your graph

Now you are able to pull the graph from ZefHub by using the tag.

g = Graph("worduelapi/prod")

Putting it all together, the necessary code to run your GraphQL backend looks like this:

from zef import *
from zef.ops import *
from zef.gql import *
from time import sleep
import os

worduel_tag = os.getenv('TAG', "worduel/main3")
if __name__ == "__main__":
g = Graph(worduel_tag)
make_primary(g, True) # To be able to perform mutations locally without needing to send merge requests
"type": FX.GraphQL.StartServer,
"schema_root": gql_schema(g),
"port": 5010,
"bind_address": "",
}) | run

while True: sleep(1)

As a side-note: In the future, ZefHub will allow you it remotely deploy your backend from your local environment by running the effect on ZefHub. i.e: my_graphql_effect | run[on_zefhub]

Wrap up ๐Ÿ”šโ€‹

Just like that, a dynamically-generated running GraphQL backend in no time!

This is the end of the Wordle/Worduel blog series. The code for this blog can be found here.

ยท 6 min read

In the last blog post, we created a console-playable Wordle game in few lines of Python using ZefOps. In this blog post, we will write a Wordle solver (or more like your own Wordle assistant) that suggests what your next move could be ๐Ÿ˜Ž

So before digging deeper, be sure to check part 1!


What will we do? ๐Ÿค”โ€‹

Our aim by the end of this blog post is to write a solver that given a list of guesses + discarded letters = a list of possible answers. So you can think of it as an eliminator of bad guesses given our previous guesses.

The idea is pretty straightforward, and given our first one or two guesses are good enough, we can arrive at the correct guess in around 4 guesses ๐Ÿ˜ฒ wordlist Let's look at an example:

["a", "b", "3", "c", "5"] | filter[is_alpha] | collect      # returns ["a", "b", "c"]

Each item of the list passes through the filter's predicate which evaluates to a boolean value True or False. If the value is True the item passes the filter, otherwise it gets discarded.

PS: is_alpha is a ZefOp that takes a string and checks if its is only consists of english alphabet and then returns True or False

So if we pass the wordlist through enough filters we will reduce our wordlist to only the possible guesses at that stage. So the more information we have, i.e correctly placed letters or misplaced letters, the more filters we can create.

Let's start building ๐Ÿ—โ€‹

  • Start by importing ZefOps and loading our word list
from zef import * 
from zef.ops import *

url = ""
wordlist = url | make_request | run | get['response_text'] | split['\n'] | map[to_upper_case] | collect
  • Let's add our discarded letters and guesses from the game we are stuck on
discard_letters = 'ACLNRT'

guesses = [
["_", "_", "_","_","[E]"],
["_", "U", "_", "[E]","S"]
  • Now let's write our filters generator โš™๏ธ
def not_contained_filters(discard_letters: str):
return discard_letters | map[lambda c: filter[Not[contains[c]]]] | collect

def correct_or_misplaced_filters(guess: str):
misplaced = lambda p: [filter[Not[nth[p[0]] | equals[p[1][1]]]], filter[contains[p[1][1]]]]
correct = lambda p: [filter[nth[p[0]] | equals[p[1]]]]
return (guess
| enumerate
| filter[Not[second | equals['_']]]
| map[if_then_else_apply[second | is_alpha][correct][misplaced]]
| concat
| collect

Believe it or not, this is all we need. It might look complicated but it is simpler than it looks. So let's dissect it ๐Ÿ—ก

Basically, these 2 functions use ZefOps to generate ZefOps of type filter with baked-in predicate functions given both the discarded_letters and our previous guess.

Function: not_contained_filtersโ€‹

Let's look at the first function not_contained_filters. The function takes the discarded_letters as a string and maps each letter c to a filter function that has a predicate function Not[contains[c]]] which is the ZefOp Not taking as an argument another ZefOp contain.

If this looks complex try to read it as an english sentence. filter what doesnot contain the letter c So given this example ["ZEFOP", "SMART"] | filter[Not[contains["A"]]] | collect only ZEFOP will pass the filter.

Do you wanna guess the output when we pass discard_letters = 'ACLNRT' to this function as an argument?

Well, we are mapping each letter of that string to a filter so we end up with this OUTPUT:


A list of filters one for each discard letter. This way any word that doesn't pass all these filters will not be part of our possible answers.

Function: correct_or_misplaced_filtersโ€‹

Let's look at the second function 'correct_or_misplaced_filters', which is pretty similar to the one above. We are returning filters for when we have a correctly placed letter or a misplaced letter. This function could be divided into 2 other functions, but with the if_then_else_apply ZefOp we can simply do it in the same function without duplicating the logic. The apply at the end of of the ZefOp name means we apply the passed functions to the first argument.

Let's take a closer look at the return statement of this function and run our second guess from our guesses list above to walk through the function logic:


misplaced = lambda p: [filter[Not[nth[p[0]] | equals[p[1][1]]]], filter[contains[p[1][1]]]]
correct = lambda p: [filter[nth[p[0]] | equals[p[1]]]]

guess = ["_", "U", "_", "[E]","S"]
(guess # ["_", "U", "_", "[E]", "S"]
| enumerate # [(0, "_"), (1, "U"), (2...]
| filter[Not[second | equals['_']]] # [(1, "U"), (3, "[E]"), (4, "S")]
| map[if_then_else_apply[second | is_alpha][correct][misplaced]] # [[filter[nth[p[0]] | equals[p[1]..]
| concat # [filter, filter, filter..]
| collect

The comments show the transformation the guess input is going through until we get out a list of filters that contain predicate functions that satisfy correct and misplaced letters requirements.

So the output of this snippet given the guess = ["_", "U", "_", "[E]", "S"] is this OUTPUT:

filter[nth[1] | equals['U']], # Second letter should equal U
filter[Not[nth[3] | equals['E']]], # Fourth letter should NOT equal E
filter[contains['E']], # Word contains an E
filter[nth[4] | equals['S']] # Fourth letter should equal S

Put it all together ๐Ÿงฉโ€‹

When we put both of these functions along with our 2 inputs we end up with a pipeline of filters that we can run the whole wordlist through.

filters_pipeline = [
filter[length | equals[5]], # Just making sure it is a 5 letter word
guesses | map[correct_or_misplaced_filters] | concat | collect
] | concat | as_pipeline | collect # Flatten all sublists and turn them into a pipeline

We are creating a list of filters coming from the discarded letters and the mapping of each guess in our guesses.

PS: as_pipeline takes a list of ZefOps and returns a single ZefOp that we can call or pipe things through

possible_solutions = wordlist | filters_pipeline | collect
possible_solutions | run[print]

We pipe our entire wordlist through the filters pipeline to end up with all possible solutions. In this example, given our wordlist and guesses+discarded letters the possible solutions are: ["GUESS"], who could have guessed that ๐Ÿ˜‰

Wrap up ๐Ÿ”šโ€‹

And just like that we used ZefOps to generate ZefOps that are used with other ZefOps on our wordlist.. Pheww, how Zef!

Given this code is pure ZefOps and ZefOps compose, we can reduce it into one line. But let's not do that, or may be...

Worduel ๐Ÿ‘€โ€‹

In part 3 of this series, we are going to take this to the next level, where we will use ZefDB, ZefGQL, ZefFX to create a competitive web game of Wordle where you can take your friends, collegues, or your mom to a game of Worduel ๐Ÿ˜œ

ยท 8 min read

In this blog post we are going to build a console-playable Wordle game using Python and zef in 30 lines ๐Ÿ”ฅ

The purpose of this blog is to showcase the usage of ZefOps to create easy, readable, composable, extendable, highly-decoupled, and [enter more buzz words here ๐Ÿ˜] code!

So before getting started, let's quickly review what is Wordle?


What is Wordle? ๐Ÿค”โ€‹

Wordle is a simple game where you have six chances at guessing a five-letter word.

After each guess, the game will give you hints.

  1. A green tile means that you guessed the correct placement of a letter.

  2. A yellow tile means that the letter is in the word, but your guess had the wrong position.

  3. And lastly, a grey tile means the letter is not in the word.

Rules ๐Ÿ”ขโ€‹

So the rules are pretty straightforward. Given we are playing the game in a console, let us remap the rules a bit.

After each guess,

  1. A letter appearing by itself == Green tile ๐ŸŸฉ

  2. A letter appearing with [ ] around it == Yellow tile ๐ŸŸจ

  3. A dash appearing means == Grey tile โ—ป๏ธ

Building the game ๐Ÿ‘ท๐Ÿปโ€‹

To run the code below, you'll need early access to Zef (it's free) - sign up here!

  • Let's import ZefOps. Any operator we might need should be there ๐Ÿ˜œ
from zef import * 
from zef.ops import *
  • Then we load our 5-letter word list

For this example I am using this wordlist I found on Github.

Using ZefOps, we can either load the list from a link, a file stored locally, or simply from your clipboard ๐Ÿ˜ฒ

# Load from request response (Choose this one)
url = ""
wordlist = url | make_request | run | get['response_text'] | split['\n'] | map[to_upper_case] | collect

# Load from local file
wordlist = 'wordlist.txt' | load_file | run | get['content'] | split['\n'] | map[to_upper_case] | collect

# Load from clipboard
wordlist = from_clipboard() | run | get['value'] | split['\n'] | map[to_upper_case] | collect

We can already see the power and ease of ZefOps. In just one line we are able to load a string of words, split it on new lines, then convert each string to uppercase.

We will get more familiar with the lazy nature of ZefOps and why we need "collect" in a bit. But notice, to go from one stage to another aka transform your input, you just have to pipe | operators. This way your input will flow through your operator chain aka pipeline giving you the output you need.

  • Now we initialize some game related variables
# Game Variables
counter, to_be_guessed = 6, random_pick(wordlist)
discard_words, discard_letters, guesses_list = set(), set(), []

Btw, random_pick is also a ZefOp. Given a list, a string, or a simple iterable, it returns a random item/character from the input. So here, given our words list, we choose a random word that we will have to guess.

Also notice we can call ZefOps similar to a function using zefop(args).

  • Now for some ZefOp ๐Ÿช„ magic ๐Ÿช„
# Predicate function constructed using zefops
is_eligible_guess = And[length | equals[5]][contained_in[wordlist]][Not[contained_in[discard_words]]]

Using ZefOps, we're able to pack a lot into a single line (and still maintain readability). Let's look into it:

  1. Firstly, this ZefOp declares a function that takes an input string and checks if its length is equal to 5 and is contained in the word list and it is not a previous guess.

  2. If you pay attention we didn't have to pass an input yet or even compute a result. You can think of this as a mini program, one that we can use in multiple places, and extend easily by piping more ops into it. We've also just designed our very own ZefOp composed of other ZefOps. The beauty of it all it is just data 0๏ธโƒฃ1๏ธโƒฃ more on that later...

  3. "CRANE" | is_eligible_guess turns into a LazyValue. Put simply, a value + zefop is a LazyValue ๐Ÿฅฑ. A LazyValue is not computed until we do | collect to make it eagerly execute. We will see more value out of LazyValues later on.

  • Now for the meatiest ๐Ÿฅฉ๐Ÿฅฉ๐Ÿฅฉ part of the code
def make_guess(guess, to_be_guessed, discard_letters):
def dispatch_letter(arg):
i, c = arg
nonlocal to_be_guessed
if c == to_be_guessed[i]: # Rule 1 ๐ŸŸฉ
to_be_guessed = replace_at(to_be_guessed, i, c.lower())
return f" {c} "
elif c in to_be_guessed: # Rule 2 ๐ŸŸจ
to_be_guessed = replace_at(to_be_guessed, to_be_guessed.rindex(c), c.lower())
return f"[{c}]"
else: # Rule 3 โ—ป๏ธ
if Not[contains[c.lower()]](to_be_guessed): discard_letters.add(c)
return " _ "

return (guess # "CRANE"
| enumerate # ((0, "C"), (1, "R"), ...)
| map[dispatch_letter] # ["_", "[R]", "_", ...]
| join # " _ [E] _ _ _ "
| collect
), discard_letters

This is the main logic behind Wordle. After each guess, we match our guess characters with the actual word. The focus of this function is in the return statement of the function. It is a chain of ZefOps that takes our "guess" as an input.

We run our guess word through enumerate to get back a list of tuples of (character, index). We then pass that list to map, which is a ZefOp that, as the name suggests, maps each item of an input to an output given a dispatch function which we pass as the second argument using [ ]. The output of map is always a list of the individual outputs, so we pipe through | join to connect the list as a string. collect is finally piped so we evaluate this LazyValue.

discard_letters isn't part of the game logic but just makes it more playable.

Psst: join can be called with a joiner i.e join["_"] instead of the default which is empty string join[""]

Polishing and running โœจโ€‹

Now we have to use these 2 simple functions along with couple of ifs and some more ZefOp ๐Ÿช„ magic ๐Ÿช„ to make the game playable!

"~Welcome to Wordle~" | run[print]    # boujee way of printing using zefops

while counter > 0:
guess = input("Your guess:").upper()
if is_eligible_guess(guess): # Calling our predicate zefop on the guess
counter -= 1
guess_result, discard_letters = make_guess(guess, to_be_guessed, discard_letters)
discard_string = discard_letters | func[list] | sort | join | prepend [' [Not in word]: '] | collect
guess_string = guess_result | pad_right[20] | append[guess + discard_string] | collect
guesses_list = guesses_list | append[guess_string] | collect
guesses_list | join['\n'] | run[print]

if guess == to_be_guessed:
f"Your guess {guess} is correct!" | run[print]
counter = -1
f"{'Previous guess' if guess in discard_words else f'Invalid guess {guess}'}! Try again." | run[print]

if counter == 0: f"Your ran out of trials, the word was {to_be_guessed}" | run[print]
  • Okay, so what's going on?

"While" allows you to loop until a condi... I am joking ๐Ÿคก I know you are looking at those lines with zefops.

  1. discard_string is a string of all the letters we guessed over time that aren't part of the word we are trying to guess. We compute it by taking the set of discard_letters piping it through func[list] which is equivalent to casting set to list. Then we sort it and join it into a string. Finally we prepend another string to the string we created. prepend/append work on both list and string.

  2. guess_string is the guess_result piped through pad_right which pads our string with whitespace to a specifc length. Then we append our guess and discard_string to the padded string.

  3. guesses_list is appended with the guess_string. This is just to print out the full list of guesses nicely in the console after each guess.

  4. join appears again but this time with the new line joiner. We pipe through run[print] to perform a side effect of printing to the console. collect is used when computing a result.

Wrap up ๐Ÿ”šโ€‹

Just like that, in 30 lines (or less) we created Wordle in Python using ZefOps!

The takeaway from this is how easy ZefOps are. They are short. They are composable. They are lazy. They are data. They are extensible. They are pure. They are Zef!

Checkout the comprehensive ZefOps cheatsheet.

If you'd like to find out more about Zef and get early access to run this code yourself, sign up on It's completely free, we won't bombard you with emails, and we'll get you set up quick!

Stuck? ๐Ÿ˜ฐโ€‹

If you are stuck and want some help, in part 2 we create a Wordle solver using Python and ZefOps.