I was appalled recently to see that a senior professor of Buddhism Studies—whose work on Chinese Buddhist texts I much admire—had fallen into the trap of trying to compare some concept from Buddhist philosophy to what he calls "quantum mechanics". Unfortunately, as seems almost inevitable in these cases, the account the Professor gives of quantum mechanics is a hippy version of the Copenhagen interpretation proposed by Werner Heisenberg back in the 1920s. In a further irony, this same Professor has been a vocal critic of the secularisation and commercialisation of Buddhist mindfulness practices. The same problems that he identifies in that case would seem to apply to his own misappropriation of quantum mechanics.

As I've said many times, whenever someone connected with Buddhism uses the word "quantum" we can safely substitute the word "bullshit". My use of the term "bullshit" is technical and based on the work of Princeton philosopher Harry Frankfurt (image left). I use "bullshit" to refer to a particular rhetorical phenomenon. Here is the anonymous summary from Wikipedia, which I think sums up Frankfurt's arguments about bullshit precisely and concisely:

“Bullshit is rhetoric without regard for truth. The liar cares about the truth and attempts to hide it; the bullshitter doesn't care if what they say is true or false; only whether or not their listener is persuaded.”

What I am suggesting is that Buddhists who refer to quantum mechanics are not, in fact, concerned with truth, at all. A liar knows the truth and deliberately misleads. The bullshitter may or may not know or tell the truth, but they don't care either way. Their assertions about quantum mechanics may even be true, but this is incidental. The idea is to persuade you of a proposition which may take several forms but roughly speaking it amounts to:

If you sit still and withdraw attention from your sensorium, another more real world is revealed to you.

Certain Buddhists argue that a specific man sitting under a specific tree ca 450 BCE, while ignoring his sensorium, saw such a reality (Though he neglected to mention this). And then this thesis is extended with the proposition:

The reality that one "sees" when one's eyes are closed is very like the descriptions (though not the mathematics) of quantum mechanics.

I imagine that these statements strike most scientists as obviously false. The first hint we had of a quantum world was in 1905 when Einstein formalised the observation that energy associated with atoms comes in discrete packets, which he called "quanta" (from the Latin with the sense "a portion"; though, literally, "how much?"). Even this nanoscale world, which we struggle to imagine, is established by observation, not by non-observation. Equally, there is no sign in early Buddhist texts that the authors had any interest in reality, let alone ultimate reality. They didn't even have a word that corresponds to "reality". They did talk a lot about the psychology of perception and about the cessation of perception in meditation, within the context of a lot of Iron Age mythology. Given that there is no prima facie resemblance between science and Buddhism whatever, we might well ask why the subject keeps coming up.

I think this desire to positively compare Buddhism to quantum mechanics is a form of "virtue signalling". By attempting to align Buddhist with science, the highest form of knowledge in the modern world, we hope to take a ride on the coat-tails of scientists. This is still the Victorian project of presenting the religion of Buddhism as a "rational" alternative to Christianity. Generally speaking, Buddhists are as irrational as any other religieux, it's just that one of the irrational things Buddhists believe is that they are super-rational.

Had it merely been another misguided Buddhism Studies professor, I might have let it go with some pointed comments on social media. Around the same time, I happened to watch a 2016 lecture by Sean Carroll on YouTube called,

*Extracting the Universe from the Wave Function*. Then I watched a more recent version of the same lecture from 2018 delivered at the Ehrenfest Colloquium. The emphasis is different in the two forums and I found that watching both was useful. Both lectures address the philosophy of quantum mechanics, but in a more rigorous way than is popular amongst Buddhists. Sean thinks the Copenhagen interpretation is "*terrible*" and he convinced me that he is right about this. The value of the lectures is that one can get the outlines of an alternative philosophy of quantum mechanics and with it some decisive critiques of the Copenhagen interpretation. Sean is one of the leading science communicators of our time and does a very good job of explaining this complex subject at the philosophical level.**What is Quantum Mechanics?**

It is perhaps easiest to contrast quantum mechanics with classical mechanics. Classical mechanics involves a state in phase space (described by the position and momentum of all the elements) and then some equations of motion, such as Newton's laws, which describe how the system evolves over time (in which the concept of causation plays no part). Phase space has 6

*n*dimensions, where*n*is the number of elements in the state. Laplace pointed out that given perfect knowledge of such a state at a given time, one could apply the equations of motion to know the state of the system at any time (past or future).
Quantum mechanics also minimally involves two things. A state is described by a Hilbert Space, the set of all possible quantum states, i.e., the set of all wave functions, Ψ(x). It is not yet agreed whether the Hilbert Space for our universe has an infinite or merely a very large number of dimensions.

For the STEM people, there's a useful brief summary of Hilbert spaces here. If you want an image of what a Hilbert Space is like, then it might be compared to the library in the short story

*The Library of Babel*, by Jorge Luis Borges. (Hat-tip to my friend Amṛtasukha for this comparison).
Mathematically, a Hilbert Space is a generalisation of vector spaces which satisfy certain conditions, so that they can be used to describe a geometry (more on this later). One thing to watch out for is that mathematicians describe Hilbert Spaces (plural). Physicists only ever deal with the quantum Hilbert Space of all possible wavefunctions and have slipped into the habit talking about "Hilbert Space" in the singular. Sean Carroll frequently reifies "Hilbert Space" in this way. Once we agree that we are talking about the space defined by all possible wave functions, then it is a useful shorthand. We don't have to consider any other Hilbert Spaces.

The second requirement is an equation that tells us how the wave functions in Hilbert Space evolve over time. And this is Schrödinger's

*wave equation*. There are different ways of writing this equation. Here is one of the common ways:
The equation is a distillation of some much more complex formulas and concepts that take a few years of study to understand. Here,

*i*is the imaginary unit (defined as i^{2}= -1),*ħ*is the reduced Planck constant (*h/2π*). The expression*δ/δt*represents change over time. Ψ represents the state of the system as a vector in Hilbert Space -- specifying a vector in a space with infinite dimensions presents some interesting problems.*Ĥ*is the all important Hamiltonian operator which represents the total energy of the system. And note that this is a non-relativistic formulation.
We owe this formalisation of quantum theory to the fact that John von Neumann studied mathematics with David Hilbert in the early 20th Century. Hilbert was, at the time, trying to provide physics with a more rigorous approach to mathematics. In 1915, he invited Einstein to lecture on Relativity at Göttingen University and the two of them, in parallel, recast gravity in terms of field equations (Hilbert credited Einstein so no dispute arose between them). In 1926, Von Neumann showed that the two most promising approaches to quantum mechanics—Werner Heisenberg's matrix mechanics and Erwin Schrödinger's wave equation—could be better understood in relation to a Hilbert Space.

[I'm not sure, but this may the first time a Buddhist has ever given even an

*overview*of the maths in an essay about Buddhism and quantum mechanics.]
By applying the Born Rule (i.e., finding the square of the Wave Function) we can find the probability that any given particle will be found in some location at any given time. A common solution to the wave equation is a map of probabilities. For example, the probability plot for an electron in a resting state hydrogen atom looks like this (where shading represents the range probability and the black in the middle is the nucleus). And btw this is a 2D representation of what in 3D is a hollow sphere.

If we give the electron more energy, the probably map changes in predictable ways. An electron bound to an atom behaves a bit like a harmonic oscillator. A good example of a harmonic oscillator is a guitar string. If you pluck a guitar string you get a complex waveform made from the fundamental mode plus harmonics. The fundamental mode gives a note its perceived pitch, while the particular mixture of harmonics is experienced as the timbre of the note. The fundamental mode has two fixed points at the ends where there is zero vibration, and a maximum in the centre. The next mode, the 2nd harmonic takes more energy to produce and the string vibrates with three minima and two maxima - the pitch is an octave above the fundamental.

Using the fleshy parts of the fingers placed at minima points, it is possible to dampen extraneous vibrations on a guitar string and pick out the harmonics. Such notes have a very different timbre to regular notes. An electron bound to an atom also has "harmonics", though the vibrational modes are three dimensional. One of the striking experimental confirmations of this comes if we split sunlight up into a rainbow, we observe dark patches corresponding to electrons absorbing photons of a precise energy and becoming "excited". One of the first confirmations of quantum mechanics was that Schrödinger was able to accurately predict the absorption lines for a hydrogen atom using it.

And on the other hand, after we excite electrons in, say, a sodium atom, they return to their resting state by emitting photons of a precise frequency (in the yellow part of the visible spectrum) giving sodium lamps their characteristic monochromatic quality. The colour of light absorbed or emitted by atoms allows us to use light to detect them in spectral analysis or spectroscopy. For example, infrared light is good for highlighting molecular bonds; while green-blue visible and ultraviolet light are good for identifying individual elements (and note there are more dark patches towards the blue end of the spectrum).

The wave function applied to the electron in an atom gives us a map of probabilities for finding the electron at some point. We don't know where the electron is at any time unless it undergoes some kind of physical interaction that conveys location information (some interactions won't convey any location information). This is one way of defining the so-called the

*Measurement Problem*.
I have a new analogy for this. Imagine a black rugby ball on a black field, in the dark. You are walking around on the field, and you know where you are from a GPS app on your phone, but you cannot see anything. The only way to find the ball is to run around blindly until you kick it. At the moment you kick the ball the GPS app tells you precisely where the ball

*was*at that moment. But kicking the ball also sends it careering off and you don't know where it ends up.
Now, Buddhists get hung up on the idea that somehow the observer has to be conscious, that somehow consciousness (whatever that word means!) is involved in determining how the world evolves in some real sense. As Sean Carroll, says in his recent book

*The Big Picture*:“...almost no modern physicists think that 'consciousness' has anything whatsoever to do with quantum mechanics. There are an iconoclastic few who do, but it's a tiny minority, unrepresentative of the mainstream” (p.166).

The likes of Fritjof Capra have misled some into thinking that the very vague notion of consciousness plays a role in the measurement problem. As far as the mainstream of quantum mechanics is concerned, consciousness plays no part whatsoever in quantum mechanics. And even those who think it does have provided no formalism for this. There is no mathematical expression for "consciousness", "observer", or "observation". All of these concepts are completely nebulous and out of place around the wave equation, which predicts the behaviour of electrons at a level of accuracy that exceeds the accuracy of our measurements. In practice, our experiments produce data that matches prediction to 10 decimal places or more. Quantum mechanics is the most accurate and precise theory ever produced. "Consciousness" is the least well-defined concept in the history of concepts. "Observation" is not even defined.

In the image of the black rugby ball on a black field in the dark, we don't know where the ball is until we kick it. However, a ball and a field are classical. In the maths of quantum mechanics, we have no information about the location of the ball until we physically interact with it. Indeed, it appears from the maths that it's not physically in one place until information about location is extracted from the system through a physical interaction. And by this we mean, not a conscious observer, but something like bouncing some radiation off the electron. It's as though every time you take a step there is a possibility of the ball being there and you kicking it, and at some point, it is there and you kick it. But until that moment, the ball is (somehow) smeared across the whole field all at once.

Put another way, every time we take a step there is some probability that the ball is there and we kick it, and there is some probability that the ball is not there and we do not kick it. But as we step around, we don't experience a probability, and we never experience a ball spread out over all locations. Whenever we interact with the system we experience the ball as being at our location or at some specific other location. Accounting for this is at the heart of different interpretations of quantum mechanics.

**Copenhagen**

What every undergraduate physics student learns is the Copenhagen Interpretation of the measurement problem. In this view, the ball is literally (i.e., in reality) everywhere at once and only adopts a location at the time of "measurement" (although measurement is never defined). This is called

*superposition*- literally "one thing on top of another". Superposition is a natural outcome of the Wave Equation; there are huge problems with the Copenhagen interpretation of how mathematical superposition relates to reality.
Firstly, as Schrödinger pointed out with his famous

*gedanken*(thought) experiment involving a cat, this leads to some very counterintuitive conclusions. In my analogy, just before we take a step, the rugby ball is*both*present and absent. In this view, somehow by stepping into the space, we make the ball "choose" to be present or absent.
Worse, the Copenhagen Interpretation assumes that the observer is somehow

*outside*the system, then interacts with it, extracting information, and then at the end is once again separate from the system. In other words, the observer behaves like a*classic*object while the system being observed is quantum, then classical, then quantum. Hugh Everett pointed out that this assumption of Copenhagen is simply false.
In fact, when we pick up the cat to put it in the box, we cannot avoid becoming entangled with it. What does this mean? Using the ball analogy if we kick the ball and know its location at one point in time then we become linked to the ball, even though in my analogy we don't know where it is

*now*. If someone else now kicks it, then we instantaneously know where the ball was when it was kicked a second time, wherever we happen to be on the field. It's as though we get a GPS reading from the other person sent directly to our phone. If there are two entangled electrons on either side of the universe and we measure one of them and find that it has spin "up", then we also know with 100% certainty that at that same moment in time, the other electron has spin "down". This effect has been experimentally demonstrated so we are forced to accept it until a better explanation comes along. Thus, in Schrödinger's*gedanken*experiment, we always know from instant to instant what state the cat is in (this is also counter-intuitive, but strictly in keeping with the metaphor as Schrödinger outlined it).
As you move about the world during your day, you become quantum entangled with every object you physically interact with. Or electrons in atoms that make up your body become entangled with electrons in the objects you see, taste, touch, etc. Although Copenhagen assumes a cut off (sometimes called Heisenberg's cut) between the quantum world and the classical world, Hugh Everett pointed out that this assumption is nonsense. There may well be a scale on which classical descriptions are more efficient ways of describing the world, but if one atom is quantum, and two atoms are, and three, then there is, in fact, no number of atoms that are not quantum, even if their bulk behaviour is different than their individual behaviour. In other words, the emergent behaviour of macro objects notwithstanding, all the individual atoms in our bodies are obeying quantum mechanics

*at all times*. There is no, and can be no, ontological cut off between quantum and classical, even if there is an epistemological cutoff.
In terms of Copenhagen, the argument is that wave function describes a probability of the ball being somewhere on the field and that before it is kicked it is literally everywhere at once. At the time of kicking the ball (i.e., measurement) the wave function "collapses" and the ball manifests at a single definite location and you kick it. But the collapse of the wave function is a mathematical fudge. In fact, it says that before you look at an electron it is quantum, but when you look at it, it becomes classical. Then when you stop looking it becomes quantum again. This is nonsense.

In Schrödinger's cat-in-the-box analogy, as we put the cat in the box, we become entangled with the cat; the cat interacts with the box becoming entangled with it; and so on. How does an observer ever stand outside a system in ignorance and then interact with it to gain knowledge? The answer is that, where quantum mechanics applies, we cannot. The system is cat, box,

*and observer.*There is*no such thing*as an observer outside the system. But it is even worse because we cannot stop at the observer. The observer interacts with their environment over a period of years before placing the cat in the box. And both cat and box have histories as well. So the system is the cat, the box, the observer, and the entire universe. And there is no way to get outside this system. It's not a matter of*whether*we (as macro objects) are quantum entangled, but*to what degree*we are quantum entangled.
This is a non-trivial objection because entanglement is ubiquitous. We can, in theory, speak of a single electron orbiting a single nucleus, but in reality all particles are interacting with all other particles. One can give a good approximation, and some interactions will be very weak and therefore can be neglected for most purposes but, in general, the parts of quantum systems are quantum entangled. Carroll argues that there are

*no such things*as classical objects. There are scale thresholds above which classical descriptions start to be more efficient computationally than quantum descriptions, but the world itself is never classical; it is always quantum. There is no other option. We are made of atoms and atoms are not classical objects.
Carroll and his group have been working on trying to extract spacetime from the wave function. And this is based on an idea related to entanglement. Since 99.99% of spacetime is "empty" they ignore matter and energy for the moment. The apparently empty spacetime is, in fact, just the quantum fields in a resting state. There is never nothing. But let's call it empty spacetime. One can define a region of spacetime in terms of a subset of Hilbert Space. And if you take any region of empty spacetime, then it can be shown to experience some degree of entanglement with all the other regions nearby. In fact, the degree of entanglement is proportional to the distance. What Carroll has suggested is that we turn this on its head and define distance as a function of quantum entanglement between regions of spacetime. Spacetime would then be an emergent property of the wave function. They have not got a mathematical solution to the wave equation which achieves this, but it is an elegant philosophical overview and shows early promise. Indeed, in a much simplified theoretical universe (with its own specific Hilbert Space, but in which Schrödinger's wave equation applies), they managed to show that the degree of entanglement of a region of spacetime determined its geometry in a way that was consistent with general relativity. In other words, if the maths works out they have shown how to extract quantum gravity from just Hilbert Space and the wavefunction.

Other questions arise from this critique of Copenhagen. What is an "event"? What is an "observation"? The problem for Buddhists is that we assume that it has something to do with "consciousness" and that "consciousness" has something to do with Buddhism. The first is certainly not true, while the second is almost certainly not true depending on how we define consciousness. And defining consciousness is something that is even less consensual than interpreting the measurement problem. There are as many definitions as there are philosophers of mind. How can something so ill-defined be central to a science that is all about well-defined concepts?

**More on Interpretations**

In 2013, some researchers quizzed physicists at a conference about their preferred interpretation of the measurement problem. This gave rise to what Sean Carroll called

*The Most Embarrassing Graph in Modern Physics*:
Sean Carroll comments:

Just 42% of those surveyed preferred Copenhagen - the account of quantum mechanics they all learned as undergraduates. Mind you, Carroll's preferred interpretation, Everett, got even less at 18%. However, it may be more embarrassing than it looks, because there are

*multiple*Everettian interpretations. And note that several existing interpretations had no supporters amongst those surveyed (the survey was not representative of the field).In Carroll's account, Copenhagen has fatal flaws because it makes unsupportable assumptions. So what about the alternatives? I found Carroll's explanation of the Everett interpretation in this lecture quite interesting and compelling. It has the virtue of being parsimonious.

Just like other interpretations, Everett began with Hilbert Space and the Wave Equation. But he stopped there. There are no special rules for observers as classical objects because there are no classical objects (just classical descriptions). In this view, the rugby ball still both exists and does not exist, but instead of the wave function collapsing, the interaction between the ball, the field, the observer, and

*the world*cause "decoherence". If there are two possible outcomes — ball present at this location, ball somewhere else — then both happen, but decoherence means that we only ever see one of them . The other possibility also occurs, but it is as though the world has branched into two worlds: one in which the ball is present and we kick it, and one in which it is somewhere else and we do not kick it. And it turns out that having split in this way there is no way for the two worlds to interact ever again. The two outcomes are orthogonal in Hilbert Space.
While this sounds counterintuitive, Carroll argues that the many worlds are already present in the Hilbert Space and all the other interpretations have to introduce extra rules to make those other worlds disappear. And in the case of Copenhagen, the extra rules are incoherent. Everett sounds plausible enough in itself, but given the number of particles in the universe and how many interactions there are over time, the number of worlds must be vast beyond imagining. And that is deeply counter-intuitive. However, being counter-intuitive is not an argument against a theory of quantum mechanics. Physics at this scale is always going to be counterintuitive because it's not like the world on the scale we can sense. And at this point, it will be useful to review some of the problems associated with differences in scale.

**Scale (again)**

I've written about scale before. It is such an important idea and so many of our misconceptions about the world at scales beyond those our senses register are because we cannot imagine very small or very large scales.

We understand our world as classical. That's what we evolved for. Modern humans have been around for roughly between 400,000 and 200,000 years. But we discovered that there are scales much smaller than we can experience with our senses only about 400 years ago with the development of the microscope. As our understanding progressed we began to see evidence of the world on smaller and smaller scales. Each time we had to adjust our notions of the universe. At the same time telescopes revealed a very much larger universe than we had ever imagined.

Quantum mechanics developed from Einstein's articles in 1905 and was formalised mathematically in the 1920s. It has never been intuitive and it is so very far from our experience that is unlikely ever to be intuitive.

Humans with good eyesight can see objects at around 0.1 mm or 100 µm. A human hair is about 20-200 µm. A small human cell like a sperm might be 10 µm, and not visible; while a large fat cell might be 100 µm and be visible (just). A water molecule is about 0.0003 µm or 0.3 nanometres (nm = 10

^{-9}m). But at this level, the physical dimensions of an object become problematic because the location in space is governed by quantum mechanics and is a*probability*. Indeed, the idea of the water molecule as an "object" is problematic. The classical description of the world breaks down at this scale. The average radius of a hydrogen atom at rest is calculated to be about 25 picometres or 25x10^{-12}m, but we've already seen that the location of the electron circling the hydrogen nucleus is a probability distribution. We define the radius in terms of an arbitrary cut off in*probability*. The estimated radius of an electron is less than 10^{−18}m (though estimates vary*wildly*). And we have to specify a resting state atom, because in a state of excitation the electron probability map is a different shape. It hardly makes sense to think of the electron as having a fixed radius or even as being an object at all. An electron might best be thought of as a perturbation in the electromagnetic field.
The thing is that, as we scale down, we still think of things in terms of classical descriptions and we don't understand when classical stops applying. We cannot help but think in terms of objects, when, in fact, below the micron scale this gradually makes less and less sense. Given that everything we experience is on the macro scale, nothing beyond this scale will ever be intuitive.

As Sean Carroll says, the many worlds are inherent in Hilbert Space. Other theories have to work out how to eliminate all of the others in order to leave the one that we observe. Copenhagen argues for something called "collapse of the wave function". Why would a wave function collapse when you looked at it? Why would looking at something cause it to behave differently? What happened in the universe before there were observers? Everett argued that this is an artefact of thinking of the world in classical terms. He argued that, in effect, there

*is no classical world*, there is only a quantum world. Subatomic particles are just manifestations of Hilbert Space and the Wave Equation. The world might*appear*to be classical on some scales, but this is just an appearance. The world is fundamentally quantum, all the time, and on all scales.
Thinking in these terms leads to new approaches to old problems. For example, most physicists are convinced that gravity must be quantised like other forces. Traditional approaches have followed the methods of Einstein. Einstein took the Newtonian formulation of physical laws and transformed them into relativity. Many physicists take a classical expression of gravity and attempt to reformulate it in quantum terms - leading to string theory and other problematic approaches. Carroll argues that this is unlikely to work because it is unlikely that nature begins with a classical world and then quantises it. Nature has to be quantum from the outset and thus Everett was on right track. And, if this is true, then the only approach that will succeed in describing quantum gravity will need to start with quantum theory and show how gravity emerges from it. As I say, Carroll and his team have an elegant philosophical framework for this and some promising preliminary results. The mathematics is still difficult, but they don't have the horrendous and possibly insurmountable problems of, say, string theory.

Note: for an interesting visualisation the range of scales, see

*The Scale of the Universe*.

**Conclusion**

Quantum mechanics is a theory of how subatomic particles behave. It minimally involves a Hilbert Space of all possible wave functions and the Schrödinger wave equation describing how these evolve over time. Buddhism is a complex socio-religious phenomenon in which people behave in a wide variety of ways that have yet to be described with any accuracy. It's possible that there is a Hilbert Space of all possible social functions and an equation which describes how it evolves over time, but we don't have it yet!

Buddhists try to adopt quantum mechanics, or to talk about quantum mechanics, as a form of virtue signalling -- "we really are rational despite appearances", or legitimising. They either claim actual consistency between Buddhism and quantum mechanics; or they claim some kind of metaphorical similarity, usually based on the fallacy that the measurement problem requires a conscious observer. And this is patently false in both cases. It's not even that Buddhists have a superficial grasp of quantum mechanics, but that they have a wrong grasp of it or, in fact, that they have grasped something masquerading as quantum mechanics that is not quantum mechanics. None of the Buddhists I've seen talking or writing about quantum mechanics mention Hilbert Spaces, for example. I'm guessing that none of them could even begin to explain what a vector is let alone a Hilbert Space.

I've yet to see a Buddhist write about anything other than the Copenhagen interpretation. I presume because it is only the Copenhagen interpretation that is capable of being shoehorned into a narrative that suits our rhetorical purposes; I don't see any advantage to Buddhists in the Everett interpretation, for example. Buddhists read — in whacky books for whacky people — that the "observer" must be a conscious mind. Since this suits their rhetorical purposes they do not follow up and thus never discover that the idea is discredited. No one ever stops to wonder what the statement means, because if they did they'd see that it's meaningless.

Thus, Buddhists who use quantum mechanics to make Buddhism look more interesting are not concerned with the truth. They do not read widely on the subject, but simply adopt the minority view that chimes with their preconceptions and use this as a lever. For example, I cannot ever recall such rhetoric ever making clear that the cat-in-the-box thought experiment was proposed by Schrödinger to

*discredit*the Copenhagen interpretation. It is presented as the opposite. Again, there is a lack of regard for the truth. Nor do Buddhists ever present criticisms of the Copenhagen interpretations such as those that emerge from Everett's interpretation. Other criticisms are available.
And this disregard for the truth combined with a concerted attempt to persuade an audience of some arbitrary argument is classic bullshit (as described by Harry Frankfurt). Buddhists who write about quantum mechanics are, on the whole, bullshitters. They are not concerned with the nature of reality, they are concerned with

*status*, especially the kind of status derived from being a keeper of secret knowledge. It's past time to call out the bullshitters. They only hurt Buddhism by continuing to peddle bullshit. The irony is that the truth of Buddhism is far more interesting than the bullshit; it's just much harder to leverage for status or wealth.
~~oOo~~

Frankfurt, Harry G.

*On Bullshit.*Princeton University Press.

For those concerned about the flood of bullshit there is an online University of Washington course

*Calling Bullshit*.

If you have a urge to learn some

*real*physics (as opposed to the bullshit Buddhist physics) then see Leonard Susskind's lecture series

*The Theoretical Minimum*. This aims to teach you only what you need to know to understand and even do physics (no extraneous mathematics or concepts).