Venn diagram youtube The best way to explain how the works and what its formulas show is to give 2 or 3 circles Venn diagram examples and problems with solutions. Problem-solving using Venn diagram is a widely used approach in many areas such as statistics, data science, business, , math, and etc. A Venn Diagram is an illustration that shows logical relationships between two or more sets grouping items. Venn diagram uses circles both overlapping and nonoverlapping or other shapes. Despite Venn diagram with 2 or 3 circles are the most common type, there are also many diagrams with a larger number of circles 5,6,7,8,10…. Theoretically, they can have unlimited circles. Venn Diagram General Formula. This is a very simple Venn diagram example that shows the relationship between two overlapping sets X, Y. X — the number of items that belong to set A Y — the number of items that belong to set B Z — the number of items that belong to set A and B both. Following the same logic, we can write the formula for 3 circles Venn diagram :. Venn Diagram Examples Problems with Solutions. As we already know how the Venn diagram works, we are going to give some practical examples problems with solutions from the real life. Suppose that in a town, people are selected by random types of sampling methods. Note: The number of people who go by neither car nor bicycle is illustrated outside of the circles. It is a common practice the number of items that belong to none of the studied sets, to be illustrated outside of the diagram circles. For the purposes of a marketing research , a survey of women is conducted in a town. Now, we are going to apply the Venn diagram formula for 3 circles. As we mentioned above 2 and 3 circle diagrams are much more common for problem-solving in many areas such as business, statistics, data science and etc. However, 4 circle Venn diagram also has its place. It is very clear who plays which sports. As you see the diagram also include the student who does not play any sports Dorothy by putting her outside of the 4 circles. From the above Venn diagram examples, it is obvious that this graphical tool can help you a lot in representing a variety of data sets. Venn diagram also is among the most popular types of graphs for identifying similarities and differences. Compare and Contrast Venn Diagram Example:. The following compare and contrast example of Venn diagram compares the features of birds and bats:. Tools for creating Venn diagrams. It is quite easy to create Venn diagrams, especially when you have the right tool. Nowadays, one of the most popular way to create them is with the help of paid or free graphing software tools such as:. Some free mind mapping tools are also a good solution. Finally, you can simply use a sheet of paper or a whiteboard. The above 2, 3 and 4 circle Venn diagram examples aim to make you understand better the whole idea behind this diagrams. As you see, the Venn diagram formula can help you to find solutions for a variety of problems and questions from the real life. A Venn diagram is a simple but powerful way to represent the relationships between datasets. It makes understanding math, different types of data analysis , set theory and business information easier and more fun for you. Besides of using Venn diagram examples for problem-solving and comparing, you can use them to present passion, talent, feelings, funny moments and etc. Be it data science or real-world situations, Venn diagrams are a great weapon in your hand to deal with almost any kind of information. If you need more chart examples, our posts fishbone diagram examples and what does scatter plot show might be of help. Silvia Valcheva is a digital marketer with over a decade of experience creating content for the tech industry. She has a strong passion for writing about emerging software and technologies such as big data, AI Artificial Intelligence , IoT Internet of Things , process automation, etc. Currently you have JavaScript disabled. In order to post comments, please make sure JavaScript and Cookies are enabled, and reload the page. Click here for instructions on how to enable JavaScript in your browser. This site uses Akismet to reduce spam. Learn how your comment data is processed. On this page: What is Venn diagram? and meaning. Venn diagram formula with an explanation. Examples of 2 and 3 sets Venn diagrams: practice problems with solutions, questions, and answers. Simple 4 circles Venn diagram with word problems. Compare and contrast Venn diagram example. Commonly, Venn diagrams show how given items are similar and different. Here are some important questions we will find the answers: How many people go to work by car only? How many people go to work by bicycle only? How many people go by neither car nor bicycle? How many people use at least one of both transportation types? How many people use only one of car or bicycle? We will deep further with a more complicated triple Venn diagram example. Here are our questions we should find the answer: How many women like watching all the three movie genres? Find the number of women who like watching only one of the three genres. Find the number of women who like watching at least two of the given genres. From the Venn diagram example, we can answer our questions with ease. The options are: Football, Hockey, Basketball, and Netball. Compare and Contrast Venn Diagram Example: The following compare and contrast example of Venn diagram compares the features of birds and bats: Tools for creating Venn diagrams It is quite easy to create Venn diagrams, especially when you have the right tool. Nowadays, one of the most popular way to create them is with the help of paid or free graphing software tools such as: Lucidchard Canva Gliffy You can use Microsoft products such as: Word Excel PowerPoint Some free mind mapping tools are also a good solution. Conclusion: The above 2, 3 and 4 circle Venn diagram examples aim to make you understand better the whole idea behind this diagrams. About The Author Silvia Valcheva Silvia Valcheva is a digital marketer with over a decade of experience creating content for the tech industry. One Response Wellington Sangangala. Well explained I hope more on this one. The term Venn diagram is not foreign since we all have had Mathematics, especially and Algebra. Now, for a layman, the Venn diagram is a pictorial exhibition of all possible real relations between a collection of varying sets of items. It is made up of several overlapping circles or oval shapes, with each representing a single set or item. Venn diagrams depict complex and theoretical relationships and ideas for a better and easier understanding. These diagrams are also professionally utilized to display complex mathematical concepts by professors, classification in science, and develop sales strategies in the business industry. Image Source : pinterest. John Venn carried out a thorough research on these diagrams and foresaw their formalization. He is the one who originally generalized them, no wonder their naming, i. There is a small gap between Venn diagrams and Euler diagrams invented in the 18th century by Leonhard Euler, who also had a hand in its development in the s. John used to refer to the charts as Eulerian circles. The development of Venn diagrams continued in the 20thcentury. For instance, around , D. W Henderson revealed the existence of an n-Venn graph consisting of n-fold rational symmetry, which pointed out that n was a prime number. This concept was delved into by four other intellects in the following years, who concluded that rotationally symmetric Venn diagrams only exist if n is a prime number. Venn diagrams are useful as a teaching and studying tools to scholars, teachers, and professors. They help represent simple mathematical concepts in grade schools as well as rocket-science kind of theories and problems among logicians and mathematicians. Furthermore, together with Set theory, Venn diagrams have facilitated a clearer up-to-date understanding of infinite numbers and real numbers in Mathematics. They also enhanced the creation of a common language and system of symbols concerning Set theory among researchers and mathematicians. They are ideal for illustrating similarities and differences among items or ideas when circles overlap or otherwise. This feature is commonly utilized in the business industry to find and create a niche in the market for goods and services. These facilitate incredible sales reports and huge realized profits among entrepreneurs. You can also use Venn diagrams to make crucial life decisions, like what college to enroll in, what school to take your kid, the best material for construction or making a garment, which restaurant to dine in, etc. You can use Venn diagrams to demonstrate relationships is statistics, logic, probability, linguistics, computer science, business set up, and many more areas. In Mathematics, Venn diagrams are a teaching tool that explains Math concepts like sets, unions, and intersections. They also solve severe problems in advanced mathematics. You can read extensively about them in academic journals in your library and be amazed at how Set theory is a complete mathematics branch. Statisticians employ the idea of Venn diagrams to foretell the chances of particular occurrences. It is also the case in the predictive analytics field. Sampled data sets are compared and scrutinized to point their similarities and differences. They are also efficient in determining logical grounds in arguments and conclusions. Like in in case the are real, and the argument form happens to be correct, the outcome thereof must be right. A similar diagram to the Venn one on logic is the Table. It puts variables into columns to decipher what is logically possible. Another one is the Randolph diagram, aka R-Diagram, it uses lines to explain sets. Image Source : youtube. In linguistics, Venn diagrams help to learn about how languages differ or relate, in terms of the alphabet, vowels, pronunciation, etc. Image Source : slideshare. In computer science, geeks and programmers use Venn diagrams to get a clear picture of languages and hierarchies in computer systems. Image Source : kdnuggets. The diagrams are also useful in the sales and marketing field for comparing and contrasting products, services, processes, and all that goes on in business set-ups. They are practical and efficient in improving sales and profits and the broad running of enterprises. Image Source : businessbullet. There are numerous symbols when it comes to a Venn diagram, but we are going to look at three. Image Source : math-only-math. It consists of anything not included in the collection. Image Source : mathonline. The first Venn diagram example is in Mathematics. They are accessible when covering Sets Theory and Probability topics. The section where the two sets overlap has the numbers contained in both Set A and B, referred to as the intersection of A and B. Image Source : bbc. In the Venn diagram example below, it analyzes the commonalities and differences of different areas of work. Human Resource Managers and Career Experts use it to advise individuals in their career paths. Scientist uses Venn diagrams to study human health and medicines. In the illustration below, you can see amino acids that are vital to human life. Image Source : researchgate. It has all the basic symbols and shapes you need alongside numerous Venn diagram free templates and a fancy and advanced interface that is easy on beginners. If you had not created an account prior, sign in using valid credentials, verify your account then log in. Step 2: Select Business Diagram options from the Available Templates tab and double click on the Venn Diagram icon to display an empty page onto which you will draw. Step 3: On the left pane of the screen, you will find all the required Venn diagram symbols and shapes. Drag and drop appropriate ones and drop them onto the drawing canvas to make your Venn diagram. Step 4: Save the done Venn diagram in the available formats or export or share it to other platforms directly from the Edraw webpage. Step 5: Customization. Most in-built shapes are designed to allow for resizing, editing, and make color changes. To resize a circle, drag the yellow icon on the edge of the circle and release it when you are satisfied with the new circle size. To change the size of the intersection segment or reposition the circles, locate the yellow dot in the middle of the circle and drag it carefully until you achieve the desired adjustment. To make color changes, tap on the target circle, at a time more than once, and choose a color from the quick color tab at the bottom. To incorporate a personal Theme and Style, choose from the available fonts, effects, and color schemes. Make a unique and professional Venn diagram by clicking on what you prefer. What is a Venn Diagram — Explain with Examples. What is a Venn Diagram? Try Edraw Max for Free. Venn diagram , graphical method of representing categorical propositions and testing the of categorical syllogisms , devised by the English logician and philosopher John Venn — Long recognized for their pedagogical value, Venn diagrams have been a standard part of the curriculum of introductory logic since the midth century. Venn introduced the diagrams that bear his name as a means of representing relations of inclusion and exclusion between classes, or sets. Venn diagrams consist of two or three intersecting circles, each representing a class and each labeled with an uppercase letter. Two-circle Venn diagrams are used to represent categorical propositions, whose logical relations were first studied systematically by Aristotle. Such propositions consist of two terms, or class nouns, called the subject S and the predicate P ; the quantifier all, no, or some ; and the copula are or are not. Three-circle diagrams, in which each circle intersects the other two, are used to represent categorical syllogisms , a form of deductive argument consisting of two categorical premises and a categorical conclusion. A common practice is to label the circles with capital and, if necessary, also lowercase letters corresponding to the subject term of the conclusion, the predicate term of the conclusion, and the middle term, which appears once in each . If, after both premises are diagrammed the universal premise first, if both are not universal , the conclusion is also represented, the syllogism is valid; i. If not, it is invalid. Because the conclusion is represented by the shading in the intersection of G and I, the syllogism is valid. To diagram the first premise, one places an x in the intersection of M and C. Importantly, the part of M that intersects C but does not intersect A is unavailable, because it was shaded in the diagramming of the first premise; thus, the x must be placed in the part of M that intersects both A and C. In the resulting diagram the conclusion is represented by the appearance of an x in the intersection of A and C, so the syllogism is valid. In this way one indicates that the Sa that is not an Se may or may not be an So the sage that is not a seer may or may not be a soothsayer. Because there is no x that appears in Sa and not in So, the conclusion is not represented, and the syllogism is invalid. The bulk of that work, however, was devoted to defending the algebraic interpretation of propositional logic introduced by the English mathematician George Boole. Venn diagram Article Media Additional Info. Home Science Mathematics Venn diagram logic and mathematics. Print Cite verified Cite. While every effort has been made to follow citation style rules, there may be some discrepancies. Please refer to the appropriate style manual or other sources if you have any questions. Facebook Twitter. Give Feedback External Websites. Let us know if you have suggestions to improve this article requires login. External Websites. Wolfram MathWorld - Venn Diagram. His subject areas include philosophy, law, social science, politics, political theory, and religion. See Article History. Get a Britannica Premium subscription and gain access to exclusive content. Subscribe Now. Learn More in these related Britannica articles:. These techniques and the related Venn diagram s have been especially popular in logic education. He also made important contributions to symbolic logic also called , probability theory, and the philosophy of science. Categorical proposition , in syllogistic or traditional logic, a proposition or , in which the predicate is, without qualification, affirmed or denied of all or part of the subject. History at your fingertips. Sign up here to see what happened On This Day , every day in your inbox! Email address. By signing up, you agree to our Privacy Notice. Be on the lookout for your Britannica newsletter to get trusted stories delivered right to your inbox. A Venn diagram is a widely-used diagram style that shows the logical relation between sets , popularised by John Venn in the s. The diagrams are used to teach elementary set theory , and to illustrate simple set relationships in probability , logic , statistics , linguistics and computer science. A Venn diagram uses simple closed curves drawn on a plane to represent sets. Very often, these curves are circles or ellipses. Similar ideas had been proposed before Venn. A Venn diagram may also be called a primary diagram , set diagram or logic diagram. It is a diagram that shows all possible logical relations between a finite collection of different sets. These diagrams depict elements as points in the plane, and sets as regions inside closed curves. A Venn diagram consists of multiple overlapping closed curves, usually circles, each representing a set. The points inside a curve labelled S represent elements of the set S , while points outside the boundary represent elements not in the set S. In Venn diagrams, the curves are overlapped in every possible way, showing all possible relations between the sets. They are thus a special case of Euler diagrams , which do not necessarily show all relations. Venn diagrams were conceived around by John Venn. They are used to teach elementary set theory , as well as illustrate simple set relationships in probability , logic , statistics , linguistics , and computer science. A Venn diagram in which the area of each shape is proportional to the number of elements it contains is called an area-proportional or scaled Venn diagram. Venn diagrams are used heavily in the logic of class branch of reasoning. This example involves two sets, A and B, represented here as coloured circles. The orange circle, set A, represents all types of living creatures that are two-legged. The blue circle, set B, represents the living creatures that can fly. Each separate type of creature can be imagined as a point somewhere in the diagram. Living creatures that can fly and have two legs—for example, parrots—are then in both sets, so they correspond to points in the region where the blue and orange circles overlap. This overlapping region would only contain those elements in this example, creatures that are members of both set A two-legged creatures and set B flying creatures. Humans and penguins are bipedal, and so are in the orange circle, but since they cannot fly, they appear in the left part of the orange circle, where it does not overlap with the blue circle. Mosquitoes can fly, but have six, not two, legs, so the point for mosquitoes is in the part of the blue circle that does not overlap with the orange one. Creatures that are not two-legged and cannot fly for example, whales and spiders would all be represented by points outside both circles. Venn diagrams were introduced in by John Venn in a paper entitled "On the Diagrammatic and Mechanical Representation of Propositions and Reasonings" in the Philosophical Magazine and Journal of Science , about the different ways to represent propositions by diagrams. They are rightly associated with Venn, however, because he comprehensively surveyed and formalized their usage, and was the first to generalize them". Venn himself did not use the term "Venn diagram" and referred to his invention as " Eulerian Circles ". Of these schemes one only, viz. Venn diagrams are very similar to Euler diagrams , which were invented by Leonhard Euler in the 18th century. Baron has noted that Leibniz — produced similar diagrams before Euler in the 17th century, but much of it was unpublished. In the 20th century, Venn diagrams were further developed. David Wilson Henderson showed, in , that the existence of an n -Venn diagram with n -fold rotational symmetry implied that n was a prime number. These combined results show that rotationally symmetric Venn diagrams exist, if and only if n is a prime number. Venn diagrams and Euler diagrams were incorporated as part of instruction in set theory , as part of the new math movement in the s. Since then, they have also been adopted in the curriculum of other fields such as reading. In , sexologist Dr. Lindsey Doe began a trend of using the word " cunt " to refer to the intersection of A and B in a Venn diagram. This was an attempt to add this usage of the word to a dictionary by A Venn diagram is constructed with a collection of simple closed curves drawn in a plane. According to Lewis, [8] the "principle of these diagrams is that classes [or sets ] be represented by regions in such relation to one another that all the possible logical relations of these classes can be indicated in the same diagram. That is, the diagram initially leaves room for any possible relation of the classes, and the actual or given relation, can then be specified by indicating that some particular region is null or is not-null". Venn diagrams normally comprise overlapping circles. The interior of the circle symbolically represents the elements of the set, while the exterior represents elements that are not members of the set. For instance, in a two-set Venn diagram, one circle may represent the group of all wooden objects, while the other circle may represent the set of all tables. The overlapping region, or intersection , would then represent the set of all wooden tables. Shapes other than circles can be employed as shown below by Venn's own higher set diagrams. Venn diagrams do not generally contain information on the relative or absolute sizes cardinality of sets. That is, they are schematic diagrams generally not drawn to scale. Venn diagrams are similar to Euler diagrams. However, a Venn diagram for n component sets must contain all 2 n hypothetically possible zones, that correspond to some combination of inclusion or exclusion in each of the component sets. In Venn diagrams, a shaded zone may represent an empty zone, whereas in an Euler diagram, the corresponding zone is missing from the diagram. For example, if one set represents dairy products and another cheeses , the Venn diagram contains a zone for cheeses that are not dairy products. Assuming that in the context cheese means some type of dairy product, the Euler diagram has the cheese zone entirely contained within the dairy-product zone—there is no zone for non-existent non-dairy cheese. This means that as the number of contours increases, Euler diagrams are typically less visually complex than the equivalent Venn diagram, particularly if the number of non-empty intersections is small. The difference between Euler and Venn diagrams can be seen in the following example. Take the three sets:. Venn diagrams typically represent two or three sets, but there are forms that allow for higher numbers. Shown below, four intersecting spheres form the highest order Venn diagram that has the symmetry of a simplex and can be visually represented. The 16 intersections correspond to the vertices of a tesseract or the cells of a cell , respectively. For higher numbers of sets, some loss of symmetry in the diagrams is unavoidable. Venn was keen to find "symmetrical figures He also gave a construction for Venn diagrams for any number of sets, where each successive curve that delimits a set interleaves with previous curves, starting with the three-circle diagram. Non-example: This Euler diagram is not a Venn diagram for four sets as it has only 13 regions excluding the outside ; there is no region where only the yellow and blue, or only the red and green circles meet. Six-set Venn diagram made of only triangles interactive version. Anthony William Fairbank Edwards constructed a series of Venn diagrams for higher numbers of sets by segmenting the surface of a sphere, which became known as Edwards—Venn diagrams. A fourth set can be added to the representation, by taking a curve similar to the seam on a tennis ball, which winds up and down around the equator, and so on. The resulting sets can then be projected back to a plane, to give cogwheel diagrams with increasing numbers of teeth—as shown here. These diagrams were devised while designing a stained-glass window in memory of Venn. They are also two-dimensional representations of hypercubes. Henry John Stephen Smith devised similar n -set diagrams using sine curves [19] with the series of equations. Charles Lutwidge Dodgson a. Lewis Carroll devised a five-set diagram known as Carroll's square. Joaquin and Boyles, on the other hand, proposed supplemental rules for the standard Venn diagram, in order to account for certain problem cases. For instance, regarding the issue of representing singular statements, they suggest to consider the Venn diagram circle as a representation of a set of things, and use first-order logic and set theory to treat categorical statements as statements about sets. Additionally, they propose to treat singular statements as statements about set membership. So, for example, to represent the statement "a is F" in this retooled Venn diagram, a small letter "a" may be placed inside the circle that represents the set F. Another way of representing sets is with John F. Randolph's R-diagrams. From Wikipedia, the free encyclopedia. Redirected from Johnston diagram. Diagram that shows all possible logical relations between a collection of sets. Math Vault. Retrieved Archived PDF from the original on Proceedings of the Cambridge Philosophical Society. MAA Online. The Electronic Journal of Combinatorics. A Survey of Symbolic Logic. Berkeley: University of California Press. Symbolic logic. McMaster University. Archived from the original PDF on Has a detailed history of the evolution of logic diagrams including but not limited to the Venn diagram. In Couturat, Louis ed. Opuscules et fragmentes inedits de Leibniz in Latin. May The Mathematical Gazette. JSTOR American Mathematical Monthly. Notices of the AMS. Archived from the original on Reasoning with Diagrams project, University of Kent. ISBN June Teaching Philosophy. Discrete and combinatorial mathematics. Boston: Addison-Wesley. Elements of logic via numbers and sets. Springer Undergraduate Mathematics Series. Berlin, Germany: Springer-Verlag. Mathematical logic. Formal system Deductive system Axiomatic system Hilbert style systems Natural deduction Sequent calculus. Propositional calculus and Boolean logic. Boolean functions Propositional calculus Propositional formula Logical connectives Truth tables Many-valued logic. First-order Quantifiers Predicate Second-order Monadic predicate calculus. Recursion Recursive set Recursively enumerable set Decision problem Church—Turing thesis Computable function Primitive recursive function. Set theory. Set mathematics. Cardinality Cardinal number large Class Constructible universe Continuum hypothesis Diagonal argument Element ordered pair tuple Family Forcing One-to-one correspondence Ordinal number Transfinite induction Venn diagram. Problems. Russell's Suslin's problem Burali-Forti paradox. Categories : Graphical concepts in set theory Diagrams Statistical charts and diagrams. Hidden categories: CS1 Latin-language sources la Articles with short Short description matches Wikidata Use dmy dates from May All articles lacking reliable Articles lacking reliable references from January Commons category link is on Wikidata Wikipedia articles with GND identifiers Wikipedia articles with MA identifiers. Namespaces Article Talk. Views Read Edit View history. Help Learn to edit Community portal Recent changes Upload file. Download as PDF Printable version. Wikimedia Commons. Part of a series on statistics. Probability Probability axioms Determinism Indeterminism Randomness. Probability space Sample space Event Collectively exhaustive events Elementary event Mutual exclusivity Outcome Singleton Experiment Bernoulli trial Probability distribution Bernoulli distribution Binomial distribution Normal distribution Probability measure Random variable Bernoulli process Continuous or discrete Expected value Markov chain Observed value Random walk Stochastic process. Complementary event Joint probability Marginal probability Conditional probability. Independence Conditional independence Law of total probability Law of large numbers Bayes' theorem Boole's inequality. Venn diagram Tree diagram. Wikimedia Commons has media related to Venn diagrams. GND : MA : By: Jesslyn Shields Sep 2, There are lots of ways we can represent data in visual ways: a bar graph, a pie chart, an interpretive dance if you're into that sort of thing. But one fun way to present information is through a Venn diagram, which tells you the ways in which things are different and similar by placing them in overlapping circles. The use of Venn diagrams was first formalized by English philosopher and mathematician John Venn, who wrote a paper in entitled "On the Diagrammatic and Mechanical Representation of Propositions and Reasonings. While it's certain Venn wasn't the first to use overlapping circles to represent the relationships between data sets — and he didn't purport to have invented them — people began to refer to them as "Venn diagrams. A Venn diagram is possibly the easiest type of diagram to understand — you can look at it and immediately see what's going on. Let's just say you want to make a Venn diagram looking at the relationship between tomatoes and apples. First, you'd just make lists of descriptive terms about each: a tomato is red, mushy inside, red in the middle, round, savory tasting, smooth-skinned and a fruit. As for an apple, it is red, firm inside, white in the middle, round, sweet tasting, smooth-skinned and a fruit. The next step is to draw two interlocking circles — in fact, you can use as many interlocking circles as you like, depending on how many things you want to compare. One circle will be the tomato circle — listing all the traits of the tomato inside it — and the other will be the apple circle. The football-shaped place where the two circles overlap is where the traits shared by both will go: they're fruits, round and smooth-skinned. Outside the middle section, the tomato side will include mushy insides, red in the middle and savory tasting, while the apple side will list the other apple traits: firm insides, white in the middle, sweet. John Venn was also an inventor — he and his son invented a cricket bowling machine. Physical Science. Math Concepts. This simple Venn diagram makes it easy to see, at a glance, exactly what a tomato has in common with an apple and what traits are different. Now That's Interesting. Cite This! More Awesome Stuff. What are logical consequences vs. Keep Reading. It works two-dimensionally when there are three or fewer sets. Not only are these diagrams a good visualization for a concept, they are also an opportunity for graphic humor. A common way to make Venn humor is to label three sets as concepts, and their overlaps as specific situations. A variation on the humor Venn diagram concerns sets that cannot possibly overlap. Phil Plait illustrated this with an old math joke adjusted to the graphics world. He calls it Venn-Venn , which is a true venn-venn situation. Jessica Hagy always has all kinds of graphics humor at her webcomic Indexed ; the one called Euphemisms tells you just what you need to know. It is not necessary that the two or three sets of a Venn diagram actually have anything to do with each other, as long as you can come up with some justification for an overlap. Chemical symbols and state abbreviations? Why not? Redditor Smashinator came up with this idea while showering behind a shower curtain printed with the Periodic Table of the Elements. This diagram sparked a bit of controversy when it was submitted to reddit, as there are plenty of both smart and dumb people who either watch all these shows or none of them. Or the ones they aren't supposed to watch. Set diagrams about TV can get much more complicated. If you ever flip through the cable TV channels, you've probably noticed how many reality series cluster around an existing idea. Yes, there's a lot of shows set in Louisiana. And quite a few set in Alaska, too. I once quipped that a network sees no use in wasting a field office on just one show, or two, or three. And yes, I am aware that this is actually an Euler diagram, which shows existing sets and relationships, and not a true Venn diagram that would show all possible relationships. In the couple of years since this diagram was made, the shows have changed somewhat, but you can still fill those circles with appropriate series. Any pop culture phenomenon lends itself to extreme critique that can be diagrammed. Lesley Tsina created a simple Venn diagram that explained why so many more people watched The Hobbit movies than read the book. Artist Stephen Wildish has built his reputation on clever and pun-filled graphs, visualizations, and minimalist representations of pop culture. In his Diagram Venn of Yoda , we see how previous tropes came together to create the beloved Star Wars character Yoda. Stephen Wildish created this Venn diagram as part of his Friday project. The Von Van Venn diagram uses large and seemingly unrelated sets to indicate the puns in the overlaps. It could be made more complicated with the addition of Vin Diesel, the subject of an earlier diagram. Comic artist Aaron Williams created this Venn diagram proving that Doctor Who is in the middle of the science fiction universe. It was once sold as a t-shirt, but no longer available. And now we are leaving the world of virtual two-dimensional diagrams and looking at how they act in the real world. It turns out that Venn diagrams are delicious! Venn Diagram of Emotions. Subscribe to our Newsletter! Check out these Easter activities for your lesson plans. Venn Diagrams are one of the most commonly used graphic organizers. They visually represent the relationship between two items in two or three or more intersecting circles. Venn Diagram : This is the most popular way to compare two topics. Two intersecting circles are labeled according to the two topics. Students list the similarities in the middle inside the intersection of the two circles and the differences in parts of the circles that do not intersect. Triple Venn Diagram : Similar to a Venn Diagram, which compares two topics, a Triple Venn Diagram compares three topics with similarities between all three topics in the middle of all three circles and similarities between two topics in the intersection between two circles. Differences go in the part of each circle that is separate from the others. Venn Diagram. Click for more graphic organizers. The easiest way to create a Venn Diagram is to have the students create one themselves. Just have them draw two large intersecting circles on a blank sheet of paper. Students tend to draw these circles too small, so remind them to use the entire sheet of paper for the circles. You can either use the SmartArt that comes with the programs or create the Venn Diagram yourself. The key steps in creating these Venn Diagrams in PowerPoint and Word is to make two important changes:. Venn Diagrams should be staples in every classroom. These graphic organizers encourage , challenging students to compare and contrast. They are easy to make and powerful to use. Many thanks for your contribution. I intend to share it with my friends. Again, many thanks,. I agree with elizabeth. Lucid chart has great venn diagram templates that are easy to use. And Triple Venn Diagrams: Triple Venn Diagram : Similar to a Venn Diagram, which compares two topics, a Triple Venn Diagram compares three topics with similarities between all three topics in the middle of all three circles and similarities between two topics in the intersection between two circles. 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As our company has grown, we've had to think about the way we can support a larger organizational structure. When first setting out on this task, I started with a traditional tree. We have people in management positions, so why not? For me, there are two big problems with this representation. I found this image on a far-flung tumblr. It really got me excited. What a cool map of drugs. If you are the author of this image, please What a clear way to show the divisions in belief or lack thereof. I'm an agnostic theist. Other Pins. See more.