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April 10, 2026

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April 10, 2026

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"I happened to see a video of... presidential candidate Donald Trump at a rally. I saw him rouse the crowd to perform a loyalty oath... barely concealing the condescension for the crowd... I heard him talk about roughing up protesters and the media, and then.., "I could stand on 5th Avenue and shoot someone, and not lose any supporters." As a historian of authoritarian regimes... this was deeply familiar... This was a trial... to test the public, political elites and the press to see how... they would tolerate... extrajudiciality and violence. Authoritarians always tell you what they're going to do to you... [T]his is part of their politics of threat. Here was Donald Trump telling Americans... in January, 2016, that he approved of violent methods, could be violent himself, and considered himself above the law. The reactions..: a few expressions of incredulity... and a lot of "That's just Trump being Trump." ...Trump was following ...the authoritarian playbook, which most Americans ...were not familiar with. So I decided to educate people ...more than 60 op-eds ...[and] over 80 interviews to familiarize journalists with this ...analysis, and warn the public and decision-makers ...[P]ersonalist regimes..: the leader's personality.., obsessions.., quirks.., have an outsized influence over domestic and foreign policy. ...[H]is obsessions sometimes become state policy. Think of Hitler and the Jews... [T]he bad judgement caused by one of his worst character flaws, not wanting to take any criticism, can end... in ruinous situations and catastrophe for the nation, as... with Mussolini and Hitler... Trump is not fit to serve as leader... of American democracy, but he is... eminently fit to serve as the leader of an authoritarian state. ...[H]is impulsiveness, his mix of fragility and , ...his lack of empathy... and most disturbing, his willingness to... lead the country into ruin, to save his power and his source of personal enrichment, map 100%... on past authoritarian leaders' character[istics]. ...We have valuable knowledge to strike back, and yet, we haven't been doing it."

- Ruth Ben-Ghiat

• 0 likes• non-fiction-authors-from-the-united-states• historians-from-the-united-states• journalists-from-california• university-of-california-los-angeles-alumni• new-york-university-faculty•
"Ben-Ghiat’s Strongmen...will serve as a guidebook for navigating through this ongoing authoritarian turn in American politics. In examining the political tendencies, as well as dictatorships, of Benito Mussolini, Adolf Hitler, Muammar Gaddafi, and Augusto Pinochet, among others, Strongmen answers... questions perplexing... many... [and] brings to the fore stories of resistance, many based on personal interviews that give hope and encouragement. ...Ben-Ghiat’s historical evidence is repeatedly complimented with references ...to her authoritarian playbook... making it ...easy to see what such disparate figures as Berlusconi, Putin, and Trump share in common. Firsthand accounts from survivors of autocracies are interspersed... adding poignancy to the horror... [S]ocieties... faced with extreme ideological polarization and inter-communal tensions can either succumb to authoritarian forces or stop the cycle with , solidarity, and love. In... the United States, this may seem simplistic and even impossible, but these are what strongmen fear the most, and... keeping hope alive is an act of resistance. In clarifying the authoritarian formula, Strongmen is an exhortation to appreciate and collectively protect our fragile democracy."

- Ruth Ben-Ghiat

• 0 likes• non-fiction-authors-from-the-united-states• historians-from-the-united-states• journalists-from-california• university-of-california-los-angeles-alumni• new-york-university-faculty•
"[A]t a time when we face climate, health, food and other crises, the priority of authoritarian states is never public welfare, but maintaining stability... keeping the leader in power. ...[S]trongman leaders don't just endanger democracy, ...they pose an existential threat to humanity. ...[Y]et hundreds of millions ...embrace authoritarian lies and violence, so we need to understand why[.] ...Strongmen is about ...looking back in history, globally, for patterns ...[I]t ...put[s] Trump's America in historical perspective. ...[F]or 100 years charismatic leaders ...at moments of uncertainty and transition ...often come from outside the political system. Many... have a past in mass communications. ...They communicate with their followers in ...ways that seem original and thrilling. ...[A]uthoritarians ...appeal when societies have made ...gains in gender, class or racial emancipation and equity.., [and] sooth fears of the loss of male domination.., elite privilege, ...the end of white Christian "civilization." ...[C]ertain categories of enemies recur: ic peoples, Jews and Muslims, LGBTQ communities, indigenous people and more ...the throughlines of persecution. [A]uthoritarians get a boost from conservative elites... their most important promoters and collaborators... afraid of losing their privileges... often thinking that he can be controlled, and that never works out... They strike... the "authoritarian bargain"..: prosperity for... the elites in return for loyalty and toleration of... violence and suspension of rights."

- Ruth Ben-Ghiat

• 0 likes• non-fiction-authors-from-the-united-states• historians-from-the-united-states• journalists-from-california• university-of-california-los-angeles-alumni• new-york-university-faculty•
"…the Chinese [Communist Party] government was aware of an Instagram post Alysa made about human rights violations against Uyghurs. For a regime sensitive to criticism, especially from high-profile figures, this was enough to put her on a list. Alysa Liu was not just a dissident’s daughter. She was a young American athlete who [had] publicly acknowledged the suffering of a persecuted minority. That combination made her a target. … It is rare for an Olympic gold medal to intertwine with a federal criminal case. It is even rarer for the athlete to be the daughter of a man who once fled China in a smuggler’s boat. But perhaps the most remarkable aspect of the story is Alysa’s reaction. When asked how she would portray this saga in a possible Hollywood movie, she said she would like to be a “super cool hero,” but the real focus should be on her father. His story, she said, is the one that matters. Alysa Liu’s saga is a reminder that the Chinese government’s campaign against dissidents extends far beyond its borders. It reaches into American cities, into immigrant communities, and even into the lives of children who have never set foot in China. It also reminds us that courage takes many forms. Sometimes it looks like a student leader refusing to betray his classmates in 1989. Sometimes it looks like a man gripping the side of a speeding boat in the dark, fleeing toward freedom. And sometimes it looks like a young woman stepping onto Olympic ice, knowing her family has been watched—and skating anyway."

- Alysa Liu

• 0 likes• olympic-gold-medalists• sportspeople-from-california• university-of-california-los-angeles-alumni• chinese-americans•
"I am a mathematical analyst, and most of my research is in the area of spectral geometry. Problems in spectral geometry are also studied by various kinds of geometers, number theorists, applied mathematicians, mathematical physicists, and others. What is Spectral geometry? Spectral geometry most usually means the study of how the geometry of an object is related to the natural frequencies of the object. These are the frequencies at which the object can vibrate. A vibrating object often produces a sound, and the frequencies can be heard as the dominant tone and the overtones of the sound. The well-known question highlighting what spectral geometry is all about is the question "Can one hear the shape of a drum?" I am a mathematical analyst, and most of my research is in the area of spectral geometry. Problems in spectral geometry are also studied by various kinds of geometers, number theorists, applied mathematicians, mathematical physicists, and others. In mathematical terms, the natural frequencies of an object (or rather their squares) are the eigenvalues of a partial differential operator called the Laplacian. This Laplacian takes each function defined on the object and differentiates it twice to give a new function. The eigenvalues of the Laplacian form an infinite sequence of numbers tending to infinity. In spectral geometry we study how these numbers depends on the shape of the object. For people who like to know the full story, I should mention that many spectral geometers (including me) who work on the Laplacian on smooth manifolds study the whole sequence of eigenvalues of the Laplacian. Now the low eigenvalues can give accurate values for the frequencies at which a real-life object vibrates, but the very high eigenvalues do not correspond to genuine physical vibrations of the object because of molecular forces and damping. These effects are not included in the model where the vibration is driven by the Laplacian alone. This means that my research is rather different from that of an engineer who wishes to model precisely the vibrations of a real-life object. In actual fact the questions I work on are more closely related to mathematics arising in quantum physics and string theory. In addition, I don't always study the Laplacian, but also the eigenvalues of other operators, which might represent other physical quantities than the frequencies of vibration. I mostly study spectral geometry for nice smooth objects such as spheres and tori, but some people work on rough objects and even discrete objects like graphs. In the last eight years, I have worked mostly on the spectral zeta function, which is an infinite sum of powers of the eigenvalues. In particular, I have worked on the zeta-regularised determinant, which is used in topology, quantum field theory, and string theory. Recently, I have been very interested in the sum of squares of the wavelength of a surface, which is related to all kinds of different things including vortex theory."

- Kate Okikiolu

• 0 likes• university-of-cambridge-alumni• mathematicians-from-england• princeton-university-faculty• women-academics-from-england• university-of-california-los-angeles-alumni•
"My research is in the field of spectral geometry, the study of how the shape of an object affects the modes in which it can resonate. A famous question in the field is, Can one hear the shape of a drum? Spectral geometry bridges different branches of science, including engineering and physics, as well as a number of different fields of mathematics. However, quite different sorts of questions are studied within each discipline. I am a mathematical analyst, which gives me an appreciation for the infinite and the infinitesimal. At the moment, one of the things I am working on understanding is the total wavelength of a surface like a sphere or something of greater complexity, such as the surface of a bagel or a pretzel. What is this total wavelength? If you strike a surface it can resonate at any one of a list of frequencies, and the wavelength of the sound produced by the vibration is inversely proportional to the frequency. In the mathematically idealized model, there are infinitely many possible wavelengths. The total wavelength should be the sum of all of these individual wavelengths except that this infinite sum equals infinity. Fortunately, a finite number can be assigned to it by a slightly elusive process called regularization. (This process is also used in mathematical physics to mysteriously obtain true answers from formulas which do not really make sense!) I first became interested in the total wavelength as a model related to a question which can be roughly stated as, can one hear the shape of the universe? However, the total wavelength shows up in many quite different areas of mathematics and I am finding these connections intriguing."

- Kate Okikiolu

• 0 likes• university-of-cambridge-alumni• mathematicians-from-england• princeton-university-faculty• women-academics-from-england• university-of-california-los-angeles-alumni•