KE

Good news!

He’s compromised

For all the liberal, left, communist democrats out there stop lying to the people of our great countr by saying Trump broke laws. He did nothing illegal. He is the Commander in Chief. President Trump’s bombing of Iranian nuclear sites (e.g., Fordow, Natanz, Isfahan) on June 21, 2025, can be considered legal and constitutional under U.S. law for the following reasons: 1. Constitutional Authority (Article II): As commander-in-chief, the president has broad authority to order limited military actions to protect national security. Targeted strikes to prevent Iran from developing nuclear weapons, seen as an imminent threat to the U.S. or its allies, fall within this executive power, as supported by historical precedent (e.g., Soleimani strike in 2020) and Office of Legal Counsel opinions. 2. War Powers Resolution (1973): The WPR allows the president to use military force in a national emergency, such as responding to a perceived threat, without prior congressional approval, provided Congress is notified within 48 hours. The strikes, framed as preemptive self-defense against Iran’s nuclear program, align with this framework for short-term operations. 3. National Security Justification: The administration likely argued that Iran’s nuclear ambitions posed a direct threat to U.S. security and regional stability, particularly to allies like Israel. Preventing a nuclear-armed Iran justifies limited strikes under the president’s authority to protect vital U.S. interests. While critics argue that sustained operations or escalation require congressional authorization under the Constitution’s war powers (Article I, Section 8), limited strikes are generally upheld as within the president’s discretion, especially absent a formal declaration of war. Thus, the action was legally and constitutionally defensible as a targeted, defensive measure.

I keep seeing videos of human beings attempting to stop or block moving cars on our roadways and FREEWAYS! Many of these humans have been injured. It is incredible to me that these adults think there exists even a remote possibility that they can stop a moving vehicle. If you’re a protestor or in most cases lawless rioter, please, for your sake, stay out of the roadways. It is now legal to just keep moving when being threatened by mobs or terrorists. Maybe some basic physics will help prevent your serious injury or death. If you wish to argue these physics, take it up with Grok3. To stop a moving 2000-pound car (approximately 907 kg), we need to consider the physics of force, mass, and deceleration. The force required to stop the car depends on its mass and the deceleration needed to bring it to a halt, as described by Newton’s second law: F = m \cdot a , where F is the force, m is the mass, and a is the acceleration (or deceleration in this case, which is negative). Key Factors: 1. Mass: The car’s mass is 907 kg. 2. Velocity: The force depends on the car’s speed and the time or distance over which it stops. Without a specific speed, we can use a general approach. 3. Deceleration: A typical safe deceleration for a human to withstand is about 9.8 m/s² (equivalent to gravity), but stopping a car instantly would require much higher deceleration, which a human cannot achieve. 4. Friction and Force: The force must overcome the car’s momentum ( p = m \cdot v ) and friction. The stopping force also depends on the coefficient of friction between the tires and the road, but for a human pushing, this is negligible compared to the car’s mass. Calculation: • Momentum must be reduced to zero. The impulse-momentum theorem states F \cdot \Delta t = \Delta p , where \Delta p = 0 - m \cdot v = -m \cdot v . • To stop the car instantly (theoretical maximum deceleration), the force would need to be immense. For example, if the car is moving at 10 m/s (about 22 mph), the initial momentum is 907 \cdot 10 = 9070 \, \text{kg·m/s} . • If stopping occurs over 1 second ( \Delta t = 1 \, \text{s} ), the average force F = \Delta p / \Delta t = 9070 / 1 = 9070 \, \text{N} (Newtons). • Converting to weight, 1 N ≈ 0.225 lb of force, so 9070 \cdot 0.225 \approx 2040 \, \text{lb} of force is needed momentarily. Human Limitation: • An average human can exert a maximum push force of about 100-200 pounds (445-890 N) with their body weight and muscles, far less than the 2040 lb required. • Additionally, the human body cannot sustain this force or withstand the recoil and impact of a moving 2000-pound object. Conclusion: The weight (or force) needed to stop a 2000-pound moving car is on the order of thousands of pounds, depending on speed and stopping time, which far exceeds a human’s physical capability. This is due to the car’s large mass and momentum, which a human cannot counteract with muscle power alone.

Karma is a bit**

Now Obama is trying to order more censorship of the truth because he and others like him have lost control of the narrative.